Sam is a painter. He has 2 1/4 gallons of paint, and it takes 3/4 of a gallon to paint a room. How many rooms can he paint?

A.1
B.2
C.3
D.4

Answers

Answer 1
the answer is c . I hope I helped

Related Questions

Write and solve an equation to determine how many degrees the temperature TT fell. The temperature at 5 P.M. is 20∘20∘
f. The temperature at 10 P.M. is −5∘−5∘F

Answers

Final answer:

To find how much the temperature fell, we created an equation using the given temperatures at 5 P.M. and 10 P.M. We subtracted the temperature at 10 P.M. from the one at 5 P.M. and found the temperature fell by 25 degrees.

Explanation:

The subject of this question is Mathematics and this question is for the Middle School grade level.

To solve this problem, we can create an equation using the given information about the temperature at two different times. At 5 P.M., the temperature (let's assume T1) is 20∘F. At 10 P.M., the temperature (let's assume T2) is -5∘F. Therefore, to find how much the temperature fell, we subtract the temperature at 10 P.M. from the temperature at 5 P.M., so the equation would be T1 - T2.

Substitute the temperatures into the equation: 20 - (-5) = 20 + 5 = 25.

Therefore, the temperature fell by 25 degrees.

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A family swimming pool membership costs $55 per month plus a one-time registration fee of $25. If a family has paid a total of $465, how many months have they been members?

Answers

total = 465
total without registration fee = 465 - 25
= 440
55 = 1 month
440 = 1 ÷ 55 x 440
= 8 months

They have been members for 8 months.
Final answer:

The family has been members of the swimming pool for 8 months. This was calculated by setting up an equation with the formula for the total cost, C = 55m + 25, and solving for the number of months (m), with C set to the amount paid of $465.

To determine how many months a family has been members of a swimming pool with a membership cost of $55 per month plus a one-time registration fee of $25 and a total payment of $465, we need to set up an equation and solve for the number of months.

Let's denote the number of months as m. The total cost of the membership for m months is the monthly rate times the number of months plus the registration fee.

The equation representing the total cost (C) is:
C = 55m + 25

We know that the total cost is $465, so we substitute this value into the equation:

465 = 55m + 25

To solve for m, we first subtract 25 from both sides:

440 = 55m

Then, we divide both sides by 55 to find the number of months:

m = 440 / 55

m = 8

So, the family has been members for 8 months.

on vacation, your family decides to rent a car. The total cost involves the one time rental fee of $56.34 and $0.49 per mile
Which expression represents the total rental cost in terms of the rental fee and the cost per mile

A. 56.34 +.49x
B.56.34 - .49x
C. -56.34 - .49x
D. 56.34x + .49

Answers

the correct answer is "A" because you have the base charge "$56.34" the you add on the miles which is $0.49 every mile

construct a recursive rule to describe the sequence: 2, 4, 6, 8,...

Answers

Answer:

  a[1] = 2; a[n] = a[n-1] + 2

Step-by-step explanation:

The first term of the sequence is 2, so the first part of the definition is ...

  a[1] = 2

Each term is 2 more than the previous one, so the rest of the definition is ...

  a[n] = a[n-1] + 2

_____

Comment on recursive rules

A recursive rule has two parts. The first part tells what the initial value of the sequence is. The second part relates the next term to the previous term or terms.

For arithmetic and geometric sequences, each term is related to the previous term by a constant. For an arithmetic sequence, each term is the last term plus the common difference. For a geometric sequence, each term is the last term multiplied by the common ratio.

Final answer:

For the arithmetic sequence 2, 4, 6, 8,.., the recursive rule can be written as: the first term a_1 is 2, and for all subsequent terms (n > 1), a_n equals the previous term a_(n-1) plus 2.

Explanation:

The sequence given is an arithmetic sequence, where each term increases by 2. A recursive sequence is a sequence in which each term is defined based on its preceding terms. For the sequence 2, 4, 6, 8,... the recursive rule can be constructed as follows:

a_1 = 2

a_(n) = a_(n-1) + 2 for n > 1

In these rules, a_1 is the first term in the sequence, and a_(n) is the nth term of the sequence. a_(n-1) represents the term before the nth term in the sequence. This rule states that each term in the sequence is 2 more than the previous term.

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Congruent angles have the same...

A. Ending

B. Origin

C. Measure

Answers

The correct answer is c. Measure

Answer: Congruent angles have the same measure

Step-by-step explanation:

The product of two consecutive even integers is 288 find the integers.

Answers

using algebra
n and n+2 are the integers
n*(n+2)=288
n^2+2n=288
n^2+2n-288=0
288=2*2*2*2*2*3*3=(2*2*2*2)*(2*3*3)=16*18 and 18-16=2
factor(n+18)(n-16)=0
n+18=0
n=-18
n+2=-16
this is one solution
n-16=0
n=16
n+2=18
this is another solution
as you can see, it's just a matter of factoring 288using arithmetic...√288=16.97≈1716 and 18 are the integers (as well as -16 and -18)

A submarine was situated 800 feet below sea level. If it's ascends 250 feet, what is its new position?

Answers

The submarine woulf be at 550 feet below sea level.
Its depth is at 550ft

Use logarithmic differentiation to find the derivative with respect to x of the function y= (sin x)^lnx

Answers

logarithmic differentiation means tAke logarithm of both sides to make the function easier to find the derivative.

y = (sinx)^lnx

ln(y) = ln((sinx)^lnx)

power rule logarithm

ln(y) = ln(x) ln(sinx)

Take derivative

y'/y = ln(sinx)(1/x) + ln(x) cosx/sinx

multiply both sides by y

y' = y( ln(sinx)/x + ln(x)cotx )

remember y = (sinx)^lnx
sub this in for y

y' = (ln(sinx)/x + ln(x)cotx)(sinx)^lnx

a container holds 2 gallons of juice. how much is this in pints

Answers

16 pints of juice.Hope I helped

The function L = 0.8T^2 models the relationship between L, the length in feet of a pendulum, and T, the period in seconds of the pendulum. Which value is closest to the period in seconds for a pendulum that is 30 ft long?

a 5.4s
b 4.9s
c 6.8s
d 6.1s

Answers

The correct option is "d".
Given that L = 0.8T²
length of pendulum = 30ft

L= 0.8T²
30 = 0.8T²
T² = 30 / 0.8
T² = 37.5
T = √37.5 = 6.1 seconds
So, 6.1 is the closest to the period in seconds for a pendulum that is 30 ft long.

8x-5y=-25 -2x-5y=-25

Answers

8x - 5y = -25
Subtract 8x from both sides
-5y = -25 - 8x
Divide both sides by -5
y = 5 + 8/5x
y = 8/5x + 5

-2x - 5y = -25
Add 2x to both sides
-5y = 2x - 25
Divide both sides by -5
y = -2/5x + 5

These are the equations, and at x = 0, (0, 5) these coordinates are where these equations intersect. The solution is (0, 5) or x = 0 for both of these.

Item 22 the navy pier ferris wheel in chicago has a circumference that is ​56% of the circumference of the first ferris wheel built in 1893. what was the radius of the first ferris wheel?

Answers

a) The radius of the navy pier wheel is 70 feet.

b) The radius of the first ferris wheel is 125 feet.

c) The speed of the wheel is 87.2 ft/sec

Given data:

The circumference of circle = 2πr

The area of the circle = πr²

a)

The circumference = 2πr

where π = 3.142

r = radius

Therefore, 2πr = 439.6

(2 * 3.142 * r) = 439.6

6.284r = 439.6

On simplifying the equation:

Radius = 439.6/6.284

Radius = 69.9

≈ 70 feet

b)

The Navy Pier Ferris Wheel in Chicago has a circumference that is ​56% of the circumference of the first Ferris wheel.

So, 56% of f = 439.6

0.56f = 439.6

f = 439.6/0.56

f = 785

The circumference of the first wheel is 785 feet.

Now, 2πr = 785

r = 785/2π

r = 785/(2×3.142)

r = 785/6.284

r = 124.9

≈ 125ft

c)

The first ferris wheel took nine minutes to make a complete revolution.

So, the speed of wheel is determined as:

s = 785/9

s = 87.2 ft/sec

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The complete question is attached below:

If the navy pier ferris wheel in chicago has a circumference that is 56% of the circunference of the first ferris wheel built in 1893.

a. What is the radius of the navy pier wheel?

b. what was the radius of the first ferris wheel?

c. The first ferri wheel took nine minutes to make a complete revolution. how fast was the wheel moving?

C=439.6 ft.

A new business receives an invoice for merchandise on August 9. The terms of the sale are 12/10, n/30. If the manager elects to take the cash discount, what is the discount date?

Answers

Indication "12/10, n/30" (or "12/10 net 30") on an account represents a cash (sales) discount provided by the seller to the buyer for swift payment.


The term 12/10, n/30 is a classic credit term and means the following:


"12" shows the discount percentage offered by the seller.
"10" indicates the number of days (from the invoice date) within which the buyer should pay the invoice in order to obtain the discount.
"n/30" states that if the buyer does not pay the (full) invoice amount within the 10 days to meet the requirements for the discount, then the net amount is due within 30 days after the sales invoice date.

The discount date begins at August 9 and the last day would be August 19.

Final answer:

The '12/10, n/30' term means a 12% discount is given if payment is made within 10 days of the invoice date, and the entire invoice must be paid within 30 days. As such, the discount date is August 19.

Explanation:

The sale terms 12/10, and n/30 in the question denote a sale transaction where the seller is offering the buyer a 12% discount if they pay the invoice within 10 days of the invoice date. The 'n/30' part means that the rest of the invoice amount needs to be paid within 30 days. So, if the manager of the new business opts to take the cash discount, the discount date falls on August 19 (the invoice date - August 9 plus 10 days).

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Once again, I find myself stuck in the abyss of Polynomials.
This one was more confusing being that I need to multiply the first term to the trinomial,
then the second term to the trinomial...continuing on till your brains fries...then you combine terms. May I get some help please?

Answers

The expression (2x+2)*(x^2+3x-2) is the same as 2x*(x^2+3x-2)+2*(x^2+3x-2)

Basically we are going to have 2x times all of (x^2+3x-2) 
And then we add on 2 times all of (x^2+3x-2) 

Let's distribute through each piece

For the first part...
2x*(x^2+3x-2) = 2x*(x^2)+2x*(3x)+2x*(-2)
2x*(x^2+3x-2) = 2x^3+6x^2-4x

And then the second part..
2*(x^2+3x-2) = 2*(x^2)+2*(3x)+2*(-2)
2*(x^2+3x-2) = 2x^2+6x-4

-----------------------------------------

Putting this all together, we can say
(2x+2)*(x^2+3x-2) = 2x*(x^2+3x-2)+2*(x^2+3x-2)
(2x+2)*(x^2+3x-2) = 2x^3+6x^2-4x+2x^2+6x-4
(2x+2)*(x^2+3x-2) = 2x^3+8x^2+2x-4

-----------------------------------------

The final answer is 2x^3+8x^2+2x-4


a technician charges $25 per hour plus $50 for a house call to repair home computers. Make a table and a graph to show the cost for 1 2 3 and 4 hours of home computer repair service is there a direct variation?

Answers

First, let's formulate an equation. Let the independent variable be x to denote the number of hours. The dependent variable is y to denote the total cost. The equation should be:

y = 25x + 50

The table and graph is shown in the picture. Just use values of x as 1, 2, 3 and 4, find y and plot the points.

Answer:

Step-by-step explanation:

First, let's formulate an equation. Let the independent variable be x to denote the number of hours. The dependent variable is y to denote the total cost. The equation should be:

y = 25x + 50

The table and graph is shown in the picture. Just use values of x as 1, 2, 3 and 4, find y and plot the points.

Suppose a1={1,{2}}a1={1,{2}} and a2={∅,{1,2}}a2={∅,{1,2}} and a3={∅,{1},2}a3={∅,{1},2}. enter "t" for each true, and "f" for each false statements. f equation editorequation editor 1. |p(a2)|=4|p(a2)|=4 t equation editorequation editor 2. a1⊆a3a1⊆a3 f equation editorequation editor 3. {∅}⊆p(a1){∅}⊆p(a1) f equation editorequation editor 4. |p(a2)|=8|p(a2)|=8 f equation editorequation editor 5. {1,2}∈p(a3){1,2}∈p(a3) f equation editorequation editor 6. (∅,2)∈p(a1)(∅,2)∈p(a1) f equation editorequation editor 7. {1}∈p(a1){1}∈p(a1) f equation editorequation editor 8. {∅}∈p(a2){∅}∈p(a2) f equation editorequation editor 9. {{1}}∈p(a3){{1}}∈p(a3) f equation editorequation editor 10. {1}∈p(a3){1}∈p(a3) f equation editorequation editor 11. {{1,2}}⊆p(a2)

Answers

p=a=b=p4/6 hope this helps :)))))

Someone please help me

Answers

the first one,

 Scientific notation has to have a number to the left of the decimal point

A waffle cone for ice cream has a diameter of 8 centimeters and a height of 12 centimeters. What is the volume of the cone, in cubic centimeters?

A. 64π cubic centimeters
B. 32π cubic centimeters
c. 256π cubic centimeters
D. 192π cubic centimeters

Casandra finds a treasure chest packed with metallic coins. The chest has a volume of 0.25 cubic meters. The coins have a combined mass of 4825 kg. Hoping to find gold, she calculates the density to determine the metal of the coins.
What kind of metal are the coins made of?

Bronze (8700 kg per cubic meter)

Silver (10500 kg per cubic meter)

Lead (11300 kg per cubic meter)

Gold (19300 kg per cubic meter)



A cylinder with radius 3 units is shown. Its volume is 86 cubic units.

Find the height of the cylinder.
Use 3.14 for π and round your final answer to the nearest hundredth.

Answers

answer A
Gold
4.56 for the height

Answer:

A. 64π cubic centimeters

D. Gold (19300 kg per cubic meter)

The height of the cylinder is 3.04 unit

Step-by-step explanation:

A waffle cone for ice cream has a diameter of 8 centimeters and a height of 12 centimeters. What is the volume of the cone, in cubic centimeters?

A. 64π cubic centimeters

B. 32π cubic centimeters

c. 256π cubic centimeters

D. 192π cubic centimeters

EXPLANATION

Volume of a cone is given by the formula  V=[tex]\frac{\pi*r^{2}*h }{3}[/tex]

V = [tex]\frac{\pi *4^{2}*12 }{3}[/tex]   = 64π

The correction option is A

Casandra finds a treasure chest packed with metallic coins. The chest has a volume of 0.25 cubic meters. The coins have a combined mass of 4825 kg. Hoping to find gold, she calculates the density to determine the metal of the coins.

What kind of metal are the coins made of?

Bronze (8700 kg per cubic meter)

Silver (10500 kg per cubic meter)

Lead (11300 kg per cubic meter)

Gold (19300 kg per cubic meter)

the formula for Density is density = mass/volume

The density of the metal = 4825/0.25 = 19,300kg.

Therefor the coins are made of Gold

The correction option is D

A cylinder with radius 3 units is shown. Its volume is 86 cubic units.

Find the height of the cylinder.

Use 3.14 for π and round your final answer to the nearest hundredth.

The volume of a cylinder is given as V= πr^2h

86 =3.14 * 3^2*h

Make h the subject of the formula h =86/(3.14*9) =86/28.26 =3.04 unit

The height of the cylinder is 3.04 unit

If possible, use the Law of Detachment to draw a conclusion from the two given statements. If not possible, write not possible. Statement 1: If x = 7, then 7x – 2 = 47. Statement 2: x = 7

Answers

Answer:

x=7

Step-by-step explanation:

Final answer:

The Law of Detachment can be used to conclude that 7x - 2 = 47.

Explanation:

The Law of Detachment states that if a conditional statement is true and its hypothesis is true, then its conclusion must also be true. In this case, Statement 1 is a conditional statement: 'If x = 7, then 7x - 2 = 47.' Statement 2 tells us that x = 7. Since the hypothesis of Statement 1 is true (x = 7), we can apply the Law of Detachment to conclude that its conclusion must also be true. Therefore, we can validate Statement 1: '7x - 2 = 47.'

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The value of -4^2 is _____.

16

-16

8

18

Answers

16 because two negatives numbers equal a possitive so 16

Please help with this

Answers

False, I believe. Not so sure if you can make a triangle out of three sides that are not the same size

Answer:

The answer to the statement is:

                     TRUE

Step-by-step explanation:

In order for a segment to form a triangle.

The sum of the lengths of any two sides of a triangle must be greater than the length of the remaining third side of the given triangle.

Here we have three segments of length:

7 units, 9  units and 12 units.

Also, for any two pair:

7 and 9 we have:

7+9=16> 12

for 9 and 12 we have:

9+12=21>7

and for 7 and 12 we have:

7+12=19>9

Hence, the segments could form a triangle.

Edgar anderosn earns $300 a week plus a 15% commission only on sales he makes after his first $1000 sales if Mr.Anderson's sales for one week are $2500 what is his gross pay for that week

A. $525
B. $775
C. $675
D. $450

Answers

The answer is A $525
He earns $300 a week
The sales for one week are $2500
Percentage of commission on sale above $1000= 15%
[2500-1000]*(15/100)
=1500*(15/100)
=15*15 dollars
=$225
Then Gross pay of Edgar Anderson for the week = (300+225)dollars
=$525

A certain drug is made from only two ingredients: compound A and compound B. There are 4 millimeters of compound A used for every 7 millimeters of compound B. If a chemist uses 546 millimeters of compound B, how many millimeters of the drug will be made?

Answers

858 i believe... 
546/7
78 x 4 (compound a)
312 + original compound b (546)

Hope I helped!
Giving me brainliest is much appreciated! =)

Assume that f is a one-to-one function. (a) if f(1) = 12, what is f −1(12)

Answers

As it is one-to-one function, f −1(12) = 1
f-1(x)  is the inverse of f(x)

The domain of f(x) = range of f(-1)x  and vice-versa.

So f-1(12)  = 1.

A cube an edge length is 18in. What is it's volume?

Answers

The answer would be 18*18*18=5832
Good luck ^-^

What is the decimal equivalent of this percent? 2691%

Answers

26.91 should be the answer
The decimal equivalent of 2691% is 26.91

How do you find vertical asymptotes?

Answers

You just have to set the denominator to zero and solve for x

Final answer:

To find vertical asymptotes of a function, factor the denominator, set each factor equal to zero, and solve for x.

Explanation:

To find vertical asymptotes of a function, we need to determine the values of x that make the function approach infinity or negative infinity. Vertical asymptotes occur when the function approaches these values but never reaches them.

To find the vertical asymptotes, follow these steps:

Factor the denominator of the function.

Set each factor equal to zero and solve for x.

The values of x obtained in step 2 are the vertical asymptotes.

For example, let's find the vertical asymptotes of the function f(x) = 1/x. The denominator is x, which is already factored. Setting x = 0, we find that x = 0 is the vertical asymptote.

Enter the equation of the line meeting the given conditions. Please put the equation in standard form. Containing A(5, 3) and perpendicular to a line with slope of -2

Answers

[tex] \frac{1}{2} x-y= -\frac{1}{2} [/tex]
would be the correct answer. Hope this helps! :D

Answer:

x - 2y = -1

this is correct

The minute hand of a clock is 4 inches long. how far does the tipof the minute hand move in 20 minnutes?

Answers

This is an arc length question, but it's a little hidden. The minute hand is the radius of the circle, so r=4. Next we need to know how much of the circle the tip of the minute hand will move through. Since there are 60 minutes in an hour, the minute hand will pass through 20/60=1/3 of the clock. Then we just use the circumference formula scaled by the amount of the clock we have:
[tex]l=2\pi(4)(\frac{1}{3})[/tex]
Final answer:

The tip of the minute hand moves approximately (8/3)π inches in 20 minutes, using the circumference of the circular path it follows and the proportion of the path covered in that time.

Explanation:

The student is asking about the distance traveled by the tip of the minute hand of a clock over a 20-minute period. To find the distance, we'll consider the movement of the minute hand as part of a circular path, which is described by the arc length of the circle segment.

The length of the minute hand, which is 4 inches, acts as the radius (r) of the circle. The minute hand completes one full rotation around the clock face in 60 minutes, so in 20 minutes, it covers one-third of a full rotation. We can find the arc length of the minute hand's path using the formula for the circumference of a circle (C = 2πr), multiplied by the fraction of the rotation:

Circumference: C = 2π(4 inches) = 8π inches

Arc Length for 20 minutes: (1/3) × 8π inches = (8/3)π inches

Therefore, the tip of the minute hand moves approximately (8/3)π inches in 20 minutes.

Sv02 change before you start slowing the draw time on your mixed venous sample 4%

Answers

(See SvO2 Monitoring) 1. Insure PA catheter tip is properly positioned with balloon deflated. 2. Use aseptic technique. 3. Prepare blood gas syringe: Heparinize syringe (see A-line) 4. Remove sterile cap from the distal port of the PA catheter (place in sterile gauze) and attache a 10 ml syringe. 5. Turn stopcock off to flush solution and on to patient. 6. Gently (< 3 ml/min) withdraw 5 ml of blood or until clear line of flush solution. 7. Turn stopcock off to all three ports, remove syringe and discard. 8. Attach the blood gas syringe (3-5cc heparinized). 9. Turn stopcock on to patient, slowly and gently withdraw desired amount of blood (2-3cc). Rapid aspiration will contaminate the sample with capillary blood, resulting in a false increase in SvO2. 10. Close stopcock and remove syringe and prepare for ABG analysis
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