Square sandbox with sides 3 feet long. She wants to put sand 0.85 feet deep in the box. What is the exact measure, in cubic feet of sand, tat Maija needs?

Answers

Answer 1
3 * 3 = 9 * 0.85 = 7.65 cubic feet of sand
Answer 2
Final answer:

To find the volume of sand needed for Maija's sandbox, multiply the length, width, and depth. As the sandbox is a square, both the length and width are 3 feet. The depth is 0.85 feet. Thus, Maija needs 7.65 cubic feet of sand.

Explanation:

This question is about calculating volume, specifically the volume of sand that Maija needs for her sandbox. The volume of a box is calculated by the formula: volume = length x width x height. Since the sandbox is square, the length and width are both 3 feet. The height, or in this case, the depth of the sand, is 0.85 feet.

Therefore, the volume of sand needed is calculated as follows: Volume = 3 ft x 3 ft x 0.85 ft = 7.65 cubic feet. So, Maija needs exactly 7.65 cubic feet of sand for her sandbox.

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Related Questions

Mr. Scrubs got some money for his birthday he spent 1/5 of it on dog treats then he divided the remainder equally among his 3 favorite charities what fraction of his money did each charity receive ? If he donated 60 to each charity , how much money did he received for his birthday

Answers

1/5 spent on dog treats
4/5 left

4/5 divided into 3 parts means 60 for each charity
1/3 of 4/5=4/15
4/15 of total=60 for each charity
times bot sides by 15/4
total=900/4
total=225

he recieved $225 for his birthday

Write the expression as either the sine, cosine, or tangent of a single angle.

sine of pi divided by two times cosine of pi divided by seven plus cosine of pi divided by two times sine of pi divided by seven.

Answers

Note that
sin(x + y) = sin(x) cos(y) + cos(x) sin(y).

Therefore by setting x = π/2 and y = π/7, obtain
sin(π/2 + π/7) = sin(π/2)*cos(π/7) + cos(π/2)*sin(π/7)

The right side is what we want to evaluate.  It is equal to
sin(π/2 + π/7) = sin (9/14)π

Answer:  [tex]sin( \frac{9 \pi }{14}) [/tex]

What is the sum of an 8-term geometric series if the first term is -11, the last term is 859,375, and the common ratio is -5?

Answers

formula of the sum of the 1st nth term in a Geometric Progression:


Sum = a₁(1-rⁿ)/(1-r), where a₁ = 1st term, r = common ratio and n= rank nth of term (r≠1)

Sum = (-11)[1-(-5⁸)] /[(1-(-5)]

Sum = (-11)(1- 390625)/(6)


SUM = 716,144

the sum of an 8-term geometric series if the first term is -11, the last term is 859,375, and the common ratio is -5 is 716144

Given that,
What is the sum of an 8-term geometric series if the first term is -11, the last term is 859,375, and the common ratio is -5 is to be determined.

What is arithmetic progression?

Arithmetic progression is the series of numbers that have common differences between adjacent

What is geometric progression?

Geometric progression is a sequence of series whose ratio with adjacent values remains the same.

the formula of the sum of the 1st nth term in a Geometric Progression:

[tex]Sum = a_1(1-r^n)/(1-r) \\Sum = -11(1 - (-5)^8)/(1+5)\\sum = -11(1 - 390625)(6)\\Sum = 716144[/tex]

Thus, the required sum of the 8-term geometric series is 716,144.


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An airplane is flying at 180mph. A jet flying at 330 mph leaves 1 hour later traveling in the same direction. How long will it take for the jet to catch up to the airplane?

Answers

Final answer:

To determine how long it will take for the jet to catch up to the airplane, calculate the time by dividing the distance the airplane covers before the jet starts (180 miles) by the relative speed of the jet to the airplane (150 mph), resulting in 1.2 hours or 72 minutes.

Explanation:

The subject of the question is related to the topic of relative velocity in Mathematics, specifically regarding two objects moving in the same direction. To find out how long it will take for the jet to catch up to the airplane, we need to calculate the relative speed of the two vehicles and the time it takes for one to overtake the other.

The airplane is moving at 180 mph, and the jet is flying at 330 mph. Since the jet leaves one hour later, the airplane would have traveled 180 miles by that time. The relative speed of the jet to the airplane is the difference between their speeds, which is 330 mph - 180 mph, resulting in 150 mph.

To catch up, the jet needs to cover the 180 miles separation distance at a relative speed of 150 mph. We can find the time it takes to catch up by dividing the distance by the relative speed:

Time = Distance ∗ Relative Speed = 180 miles ∗ 150 mph = 1.2 hours.

Therefore, it will take 1.2 hours or 72 minutes for the jet to catch up to the airplane after it starts its pursuit.

No woman has broken the 10-second barrier in the 100 -meter runfind probability the empirical probability that a womwn will break the 10 second barrier next year ?

Answers

Let me help you!

What we have so far:
Number of times the event occured = 0
Total number of times the event was performed = 0

We will use the empirical probability formula for this problem:
Empirical probability formula = Number of times the event occured / Total number of times the event was performed

Solving for the porblem:
Empirical probability formula = 0.

*** Without even solving the problem, you can take the word "NO" as a hint that there's simply no chance any woman can beak the 10 seconds barrier in a 100 meter run.

Therefore, there is 0 probability that a woman will break the 10 seconds barrier in a 100 meter run.
Final answer:

We cannot definitively conclude the sprinter's improvement in time due to the ±0.05 seconds uncertainty of the stopwatch. Additionally, the stopwatch's uncertainty hinders accurate timing in close races, making it possibly unhelpful for precise measurements.

Explanation:

The subject of the question is probability, but the scenario provided deals with the uncertainty of a stopwatch rather than the probabilities of breaking records. The uncertainty of the stopwatch is ±0.05 seconds. Analyzing the times recorded, the sprinter's time improved from 12.04 seconds to 11.96 seconds, but due to the stopwatch's uncertainty, it's not possible to definitively conclude that this week's time was faster since both times could vary by ±0.05 seconds. Likewise, when the times of the first and second place sprinters at the last track meet are considered, the difference in their times is 0.03 seconds, which is within the margin of error of the stopwatch. Therefore, the new stopwatch might not be helpful in accurately determining the winner in close races where the time difference is within the uncertainty range of the stopwatch.

Help. Solve for x. Show your work.
a. picture one show your work
b. picture 2 show your work

Answers

Secants from the same point have the same product of length to the near intersection times length to the far intersection from the point.


1) 5(5+x) = 6(6+4)

... 25 + 5x = 60 . . . . eliminate parentheses using the distributive property

... 5x = 35 . . . . . . . . subtract 25

... x = 7 . . . . . . . . . . . divide by 5



2) The same rule applies.

... 3(3+5) = 4(4+x)

... 24 = 16 + 4x . . . . . eliminate parentheses

... 8 = 4x . . . . . . . . . . . subtract 16

... 2 = x . . . . . . . . . . . . divide by 4

How do i take the square root of a number?

Answers

If it's a perfect square, then it's easy.  However, if it's not a perfect square, use the square root button on your calculator. IF you happen to know calculus then you could use Newton's Method....but I'm thinking you're not there yet. So stick with the calculator.

Final answer:

To take the square root of a number, use the square root function on a calculator or raise the number to the power of 0.5. For higher roots, like fourth roots, raise to the power of 0.25, or take the square root twice. Adjust exponentials before taking roots and estimate if a calculator is not available.

Explanation:

To take the square root of a number, you can perform this operation either by using a calculator or through manual calculations. If you're using a calculator, simply use the square root function, which is usually represented by a radical sign (√) or sometimes as a button labeled 'sqrt'. However, when dealing with equations or expressions where the variable is raised to a power, such as , you will need to take the fourth root to solve for T. This is equivalent to raising the number to the 0.25 power (since 1/4 is equivalent to the fourth root). You can verify this method by checking that the square root of a number is the same as that number raised to the 0.5 power.

In case you are working with exponentials, remember to adjust the exponent so it's evenly divisible by 2 before extracting the square root. If the number is written in scientific notation, extract the square root of the coefficient and halve the exponent. For example, taking the square root of 1 x 104 would be 1 x 102 since the square root of 1 is 1 and half of 4 is 2.

When you lack a calculator, estimating roots, such as cube roots or higher, can be done with a rough mental approximation. For instance, to find the cube root of 87, you know that the cube root of 64 (which is 4) is too small and the cube root of 125 (which is 5) is too big, so you can start by guessing around 4.3. With trial, error, and adjustments, you can find a more accurate result.

What value is a discontinuity of x squared plus 7 x plus 1, all over x squared plus 2 x minus 15?

Answers

(x^2+7x+1)/(x^2+2x-15)

A discontinuity, specifically a vertical asymptote, will occur when the denominator is equal to zero as division by zero is undefined.

(x^2+2x-15)

(x+5)(x-3)

So you will have two of them, when x=-5 and x=3

Answer:

x = -5 is your answer

Step-by-step explanation:

option c

From their location in the diagram, what are two possible values for n and m?

Answers

Answer:

n = [tex]3\frac{1}{4}[/tex] and m = [tex]2\pi[/tex]

Step-by-step explanation:

From the given figure we have,

'n' belongs to rational numbers but it is not an integer.

'm' belongs to irrational numbers.

Now, we look at the options,

a) n = [tex]\frac{1}{3}[/tex] , m = [tex]\sqrt{4}[/tex] = 2 is wrong as m is not a rational.

b) n = [tex]3\frac{1}{4}[/tex] and m = [tex]2\pi[/tex] is correct

c) m = [tex]\sqrt{3}[/tex] , n = [tex]\frac{4}{2}[/tex] = 2 is wrong as n is not an integer

d) m = [tex]\frac{\pi }{2}[/tex] , n = [tex]\sqrt{6}[/tex] is wrong as n is not an irrational number.

The two possible values of n and m are ; n = 3¼ and m = 2π

From the rules given;

n = rational number m = irrational

Evaluating the numbers given ; rational numbers can be whole numbers or fractions which can be expressed in form a/b where b ≠0.

All π values are irrational .

From the option, the value pairs which meets the requirements are ;

n = 3¼ and m = 2π

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What is x: 3.7x-1.2=58

Answers

Answer:

  x = 16

Step-by-step explanation:

Add 1.2 to both sides, then divide by the coefficient of x.

  3.7x = 59.2

  x = 59.2/3.7 = 16

The value of x is 16.

Solve for y. x + a = yb

Answers

You would divide both sides by b and get (x+a)/b=y

Hope this helps!
x + a = yb
Divide by b
(x + a)/b = y

You look at the clock and it is exactly 2pm. you set an alarm to go off in 51 hours. at what time does the alarm go off? (hint: you could count on your fingers, but this is not what we’re after. if you are tempted to count on your fingers, change the 51 to 5100.)

Answers

2 p.m. to 2 p.m. = 24 hrs
2 p.m to 2 p.m = 24 hrs
2 p.m. to 5 p.m. = 3 hrs

the alarm goes off at 5 p.m.

If you look at the clock and it is exactly 2pm. you set an alarm to go off in 51 hours then 5PM is the time when alarm go off.

What is Time?

Time can be defined as an ongoing and continuous sequence of events that occur in succession, from past through the present, and to the future.

Given that You look at the clock and it is exactly 2pm and set an alarm to go off in 51 hours.

We need to find at which time the alarm go off.

We know that in a clock we will have 12 hours.

For every 12 hours the PM changes to PM.

2PM-2PM=24 hours

2PM-2PM=24 hours

When we add the hours we get 48 hours still we needed three more hours to turn off the alarm

2PM-5PM=3 hours.

at 5PM it becomes 51 hours.

Hence, if you look at the clock and it is exactly 2pm. you set an alarm to go off in 51 hours then 5PM is the time when alarm go off.

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One of the roots of the equation x^2 + kx -6 = 0 is 3, and k is constant

Answers

In order to solve this problem, we need to use the factor and remainder theorem. Suppose we have a quadratic equation of Q(x) and a binomial x-a=0, where a is a constant such that x=a. When you substitute x=a to the quadratic equation, you use the answer as basis. Whatever the answer is, is the remainder. If the answer is zero, that means that x=a is a factor. 

In this case, we substitute x=3 to the quadratic equation and equate to zero to find k.

Q(x) = x²+kx-6
Q(3) = 3²+k(3)-6 = 0
k = -1

The value of k is -1.

The Cool Company determines that the supply function for its basic air conditioning unit is S(p) = 40 + 0.008p3 and that its demand function is D(p) = 200 - 0.16p2, where p is the price. Determine the price for which the supply equals the demand.

Answers

We are given the functions:

S (p) = 40 + 0.008 p^3                                     ---> 1

D (p) = 200 – 0.16 p^2                                     ---> 2

 

T o find for the price in which the price of supply equals demand, all we have to do is to equate the two equations, equation 1 and 2, and calculate for the value of p, therefore:

S (p) = D (p)

40 + 0.008 p^3 = 200 – 0.16 p^2

0.008 p^3 + 0.16 p^2 = 160

p^3 + 20 p^2 = 20,000

p^3 + 20 p^2 – 20,000 = 0

Calculating for the roots using the calculator gives us:

p = 21.86, -20.93±21.84i

 

Since price cannot be imaginary therefore:

p = 21.86

Find all real numbers X such that 6x-21<=-3 AND 14x+11>=-17

Answers

[tex]6x - 21 \leq -3[/tex]
[tex]14x + 11 \geq -17[/tex]

D: All real x.

[tex]\text{From the first equation:}[/tex]
[tex]6x \leq 18[/tex]
[tex]x \leq 3[/tex]

New domain: x is less than or equal to 3.

[tex]\text{From the second equation:}[/tex]
[tex]14x \geq -28[/tex]
[tex]x \geq -2[/tex]

Thus, there is a restriction:
[tex]D: -2 \leq x \leq 3[/tex]

Help please?? If you deposit $750 in an account that pays 8% annual interest compounded continuously, what will the balance be after five years?

Answers

The formula of a continuous compound interest is
A=p e^rt
A the balance?
P present value 750
E constant
R interest rate 0.08
T time 5 years
A=750×e^(0.08×5)
A=1,118.87

The balance in your account after five years will be approximately $1,118.85.


Step 1: Understand Continuous Compounding

In continuous compounding, interest is earned not only on the initial principal amount but also on the accumulated interest over time. This means interest is calculated continuously throughout the year, leading to a slightly higher final balance compared to simple interest.

Step 2: Formula for Continuous Compounding

The formula for continuous compounding to find the future value (balance) after t years is:

A = P * e^(r*t)

where:

A = Final amount (balance after t years)P = Principal amount (initial deposit - $750)e = Euler's number (approximately 2.71828)r = Annual interest rate (as a decimal - convert 8% to 0.08)t = Time in years (5 years)

Step 3: Apply the Formula

Now that we have the formula and values, let's plug them in:A = $750 * e^(0.08 * 5)

Step 4: Calculate the Final Balance

You can use a calculator to evaluate the expression.

A ≈ $750 * e^(0.4) ≈ $750 * 1.4918

Step 5: Round the Answer (Optional)

Depending on the desired level of precision, you can round the answer to two decimal places:

A ≈ $1118.85 (rounded to two decimal places)

Malcolm makes $11.78 per hour working at a restaurant, including tips. He works seven days a week. How much money does Malcolm make per week if he works 6 hours each day?

Answers

11.78*6 = 70.68 per day

70.68*7 = 494.76 per week

multiply $11.78 by 6 
you would get 70.68
then multiply 70.68 by 7 
the answer would be $494.76

On a particular day, the wind added 4 miles per hour to Jaime's rate when she was rowing with the wind and subtracted 4 miles per hour from her rate on her return trip. Jaime found that in the same amount of time she could row 57 miles with the wind, she could go only 33 miles against the wind.What is her normal rowing speed with no wind?

Answers

24 is her normal rowing speed

Answer:

15 mph

Step-by-step explanation:

Speed of wind = [tex]V_w[/tex] = 4 mph

Speed of Jaime rowing = [tex]V_r[/tex]

Speed of boat against wind = [tex]V_r-4[/tex].

Speed of boat with wind = [tex]V_r+4[/tex]

Time taken with and against wind is same = t

Distance travelled with wind = 57 mph

Distance travelled against wind = 33 mph

[tex]time=\frac{\text{Distance}}{\text{Speed}}[/tex]

Time taken to go with wind

[tex]t=\frac{57}{V_r+4}[/tex]

Time taken to go against wind

[tex]t=\frac{33}{V_r-4}[/tex]

So,

[tex]t=\frac{57}{V_r+4}=\frac{33}{V_r-4}\\\Rightarrow \frac{57}{33}=\frac{V_r+4}{V_r-4}\\\Rightarrow 57V_r-33V_r-228-132=0\\\Rightarrow V_r=\frac{360}{24}\\\Rightarrow V_r=15\ mph[/tex]

∴ Her normal rowing speed with no wind is 15 mph

what is the solution to the equipment 3x+2(x-9)= 8x +x -14

Answers

3x + 2(x - 9) = 8x + x - 14

Simplify.

3x + 2x - 18 = 8x + x - 14

Add like terms.

5x - 18 = 9x - 14

Now, we need to add 18 to both sides, and then subtract 9x from both sides so that all variables are on the left side of the equation, and  all other numbers are on the right.

5x - 9x = -14 + 18

Simplify.

-4x = 4

Divide both sides by -4.

x = -1

~Hope I helped!~

the expression equivalent to sin 3x−sin x is what

Answers

Answer:

The required equivalent form of given expression is

[tex]\sin 3x-\sin x=2\cos 2x\sin x[/tex]

Step-by-step explanation:

Given : Expression [tex]\sin 3x-\sin x[/tex]

To find : The expression is equivalent to ?

Solution :

Applying trigonometric formula,

[tex]\sin a - \sin b = 2\cos(\frac{a+b}{2})\sin(\frac{a-b}{2})[/tex]

where, a=3x and b=x

[tex]\sin 3x-\sin x=2\cos(\frac{3x+x}{2})\sin(\frac{3x-x}{2})[/tex]

[tex]\sin 3x-\sin x=2\cos(\frac{4x}{2})\sin(\frac{2x}{2})[/tex]

[tex]\sin 3x-\sin x=2\cos 2x\sin x[/tex]

Therefore, The required equivalent form of given expression is

[tex]\sin 3x-\sin x=2\cos 2x\sin x[/tex]

The expression equivalent to (sin 3x-sin x) is 2cos(2x)sin(x) and this can be determined by using the trigonometric properties.

Given :

Expression  --  (sin 3x - sin x)

The following steps can be used in order to determine the expression equivalent to (sin 3x - sin x):

Step 1 - The trigonometric properties can be used in order to determine the expression equivalent to (sin 3x - sin x).

Step 2 - Below are the properties that help to evaluate the given expression.

[tex]\rm sin \;A - sin\;B = 2cos\left(\dfrac{A+B}{2}\right) sin\left(\dfrac{A-B}{2}\right)[/tex]

Step 3 - Use the above-mentioned property in the given expression.

[tex]\rm sin \;3x - sin \; x = 2 cos\left(\dfrac{3x+x}{2}\right) sin\left(\dfrac{3x-x}{2}\right)[/tex]

[tex]\rm sin \;3x - sin \; x = 2 cos\left(\dfrac{4x}{2}\right) sin\left(\dfrac{2x}{2}\right)[/tex]

[tex]\rm sin \;3x - sin \; x = 2 cos\left(2x\right) sin\left(x\right)[/tex]

So, the expression equivalent to (sin 3x-sin x) is 2cos(2x)sin(x).

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Express log2 6 + log2 7 as a single logarithm.

Answers

use the basic rule of logs for multiplication:

log a + log b = log a*b

Here you are adding two logs to the base 2, and your result will also be a log to the base 2.

log to the base 2 of 6    PLUS   log to the base 2 of 7   results in:
"log to the base 2 of 6*7," or "log to the base 2 of 42."

Answer:  The correct option is (C) [tex]\log_242.[/tex]

Step-by-step explanation:  We are given to express the following logarithmic expression as a single logarithm :

[tex]E=\log_26+\log_27~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~(I)[/tex]

We will be using the following logarithmic property :

[tex]\log_ab+\log_ac=\log_a(bc)[/tex]

So, from expression (i), we get

[tex]E=\log_26+\log_7=\log_2(6\times 7)=\log_242.[/tex]

Thus, the required single logarithm is [tex]\log_242.[/tex]

Option (C) is CORRECT.

If g(x)=k*f(x), what would be the value of k? How would I find k?

Answers

The value of k is -2

CAN SOMEONE WHO KNOWS HPW TO DO THIS EXPLAIN ME THESE

Answers

rotational symmetry means it can be rotated around the center and still be the same
example: the letter O

for reflection symmetry, it has 1 line of reflection and can be reflected across that line and map on itself
example: U


so the one in the middle is the one with both symmetries


alright, so the letters A,B,C,D,E,K,M,T,U,V,W,Y go in the left circle
the letters N,S,Z go on the right most circle
and the letters H,I,O,X go in the intersection
the rest of the letters are outside


If 3x+y=14, and x and y are positive integers, all of the following could be the value of x+y EXCEPT? This is an sat question and it is bothering my mind, does anyone understand this? The answer choices are: A) 4 C) 8

Answers

possible values are 

x=1,y=11

x=2,y=8

x=3,y=5

x=4,y=2
Final answer:

The sum of x and y that cannot be obtained from the equation 3x + y = 14 is 8.

Explanation:

The question asks for the sum of x and y that could not be obtained from the equation 3x + y = 14. To find the possible values of x and y, we need to consider different combinations of positive integers that satisfy the equation. If we test the answer choices, we can see that the sum of x and y cannot be equal to 8. Therefore, the correct answer is C) 8.

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Aly is looking for a new car. She has test-driven two cars but can only purchase one. The probability that she will purchase car A is 0.47 and the probability that she will purchase car B is 0.35. What is the probability that she will not purchase either car A or car B? 0.12 0.41 0.82 0.18

Answers

P(A) = 0.47
P(B) = 0.35
The probability of an event occurring ranges from 0 to 1, or 0 to 100%.
P(not A or not B) would be the complement of the events occurring.
The probability of an event and its complement is always 1.
Ex.  P(A) + P(A') = 1
P(A) + P(B) = 0.47 + .35 = 0.82
P(not A or not B) = 1 - 0.82 = 0.18
Last option 
Final answer:

The probability that Aly won't purchase either car A or car B is 0.18. This is calculated by subtracting the combined probability of purchasing either car from 1.

Explanation:

The question pertains to the concept of probability, which can be defined as a measure of the likelihood that a given event will occur. In this case, Aly is deciding between two cars to purchase (Car A and Car B). The probability that she will purchase car A is 0.47 and the probability that she will purchase car B is 0.35. These probabilities might have been estimated based on Aly's preferences, past behavior, or other relevant factors.

Since probabilities add up to 1, we can calculate the probability that Aly won't purchase either car A or car B by subtracting the sum of the probabilities of buying car A and car B from 1. So, we do 1 - (0.47 + 0.35) = 0.18. Therefore, the probability that she will not purchase either car A or car B is 0.18.

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Which number is the largest? 7.2 ⋅ 10−6, 3.09 ⋅ 103, 2.04 ⋅ 104, 5 ⋅ 103

7.2 ⋅ 10−6
3.09 ⋅ 103
2.04 ⋅ 104
5 ⋅ 103

Answers

the equation whit the largest outcome is 5*103=515

Answer:

Option 3 - [tex]2.04\times 10^4[/tex]

Step-by-step explanation:

Given : Numbers [tex]7.2\times 10^{-6}[/tex] , [tex]3.09\times 10^3[/tex][tex]2.04\times 10^4[/tex] and [tex]5\times 10^3[/tex]

To find : Which number is largest ?

Solution :

We solve all number in standard form,

1) [tex]7.2\times 10^{-6}=\frac{72}{10}\times \frac{1}{1000000}[/tex]

[tex]7.2\times 10^{-6}=0.0000072[/tex]

2) [tex]3.09\times 10^3=\frac{309}{100}\times 1000[/tex]

[tex]3.09\times 10^3=3090[/tex]

3) [tex]2.04\times 10^4=\frac{204}{100}\times 10000[/tex]

[tex]2.04\times 10^4=20400[/tex]

4) [tex]5\times 10^3=5\times 1000[/tex]

[tex]5\times 10^3=5000[/tex]

The decimal number is the least number among all.

The five digit number is the greatest number among all.

So, 20400 is the greatest number.

Which means [tex]2.04\times 10^4[/tex] is the largest number.

Therefore, Option 3 is correct.

Geneva wants to put fencing around her rectangular flower bed. The width of her flower bed is 2/3 the length. The perimeter of the flower bed is 20 feet. What are the dimensions of her flower bed?

Answers

P = 2(L + W)
P = 20
W = 2/3L

20 = 2(L + 2/3L)
20 = 2(3/3L + 2/3L)
20 = 2(5/3L)
20 = 10/3L
20 * 3/10 = L
60/10 = L
6 = L <=== length

W = 2/3L
W = 2/3(6)
W = 12/3
W = 4 <=== width

The dimensions of her rectangular flower bed will be 4 feet by 6 feet.

What is the perimeter of the rectangle?

Let W be the rectangle's width and L its length.

The perimeter of the rectangle will be defined as the total length of all of its sides. So the rectangle's perimeter will be

Perimeter of the rectangle = 2(L + W) units

Geneva needs to put fencing around her rectangular bloom bed. The width of her bloom bed is 2/3 the length.

W = (2/3)L

3W = 2L

The perimeter of the bloom bed is 20 feet. Then we have

2(L + W) = 20

2L + 2W = 20

3W + 2W = 20

5W = 20

W = 4 feet

Then the length of the rectangle is given as,

2L = 3 x 4

L = 6 feet

The dimensions of her rectangular flower bed will be 4 feet by 6 feet.

More about the perimeter of the rectangle link is given below.

https://brainly.com/question/15287805

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David is making his own strawberry yogurt. In his mixture, the number of strawberries is proportional to the amount of milk in cups david uses 2 1/2cups of milk for every 14 strawberries. If david uses 203 strawberries, how much milk will he need?

Answers

To determine the amount of milk that David should be adding, we need to generate and expression that would relate the number of strawberries and the number of cups. From the problem statement, it is said that the number of strawberries is directly proportional to the number of cups of milk. We write it as:

X α Y        where X represents the number of strawberries and Y represents the number of cups of milk

To get rid of the proportionality sign, we introduce a proportionality constant k. We calculate this by using the initial conditions given.

X = kY

at X = 14 strawberries Y = 2 1/2 cups of milk = 5/2 cups
14 = k(5/2)
k = 28/5

At X = 203

X = kY
203 = 28/5 (Y)
Y = 145/4  or 36 1/4 cups of milk needed

PLZ HELP I NEED THIS ASAP!!!

An 11-gram sample of a substance that is used to treat thyroid disorders has a k-value of 0.125. Find the substance's half-life in says, round to the nearest tenth.

Answers

Half life time is related with the k-value as:

half life = 0.693 / k,

Then 0.693/0.125 = 5.544 days (assuming k is in days^-1),

So, rounded to the tenth is:  5.54 days
Half life time is related with the k-value as:

half life = 0.693 / k,

Then 0.693/0.125 = 5.544 days (assuming k is in days^-1),

So, rounded to the tenth is: 5.5 Days

your class sponsors a benefit concert and the tickets at $8 each.Jordan sells 12 tickets,Andy 16,Morgan 17,and Pat 13.Compute the total revenue brought in by these four persons.

Answers

Alright, so we have tickets for 8 dollars. The number of tickets can represent x, and the money totaled is 8x. x=16+17+13=46, so we can substitute that in to get 8*46 for the total revenue=368 dollars
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