If 3 consecutive integers sum to 63, the largest of the 3 = ?

Answers

Answer 1
x+(x+1)+(x+2)=63
3x+3=63
3x=60
x=20
Consecutive integers are: 20, 21, 22
Answer: 22
Answer 2

This problem states that the sum of 3 consecutive integers is 63 and it asks us to find the largest integer.

Three consecutive integers can be represented as followed.

X → first integer

X + 1 → second integer

X + 2 → third integer

Since the sum of our three consecutive integers is 24, we can write an equation.

X + X + 1 + X + 2 = 63

We can simplify our equation on the left and it will read...

3x + 3 = 63       -3    -33x = 60 ÷3   ÷3             ← divide both sides by 3X = 20Largest integer = X + 220 + 2 = 22Largest integer = 22


Related Questions

What is the midpoint of (-3,-7) and (9,8)

Answers

Hope this will help you. It is a little hard to explain.

bag has 2 green marbles, 3 red marbles, and 3 yellow marbles. What is the probability that you pick a red marble, do not replace it, and pick yellow marble?

Answers

Ok.. so there is a total of 8 marbles. its a 3 out of 8 chance that you would get a red marble, when you do get it, you dont replace it so there is now a total of 7 marbles. Then you want a yellow marble so that is now 3 out of 7 chance.
(3/8)*(3/7) = is about 16% chance
P(red) then P(yellow)
3/8 * 3/7 =  9/56 

Algebra 2


In a sample of 200 households, the mean number of hours spent on social networking sites during the month of January was 55 hours. In a much larger study, the standard deviation was determined to be 7 hours. Assume the population standard deviation is the same. What is the 99% confidence interval for the mean hours devoted to social networking in January?

A) The 99% confidence interval ranges from 53.73 to 56.27 hours.
B) The 99% confidence interval ranges from 7 to 55 hours.
C) The 99% confidence interval ranges from 54.51 to 55.49 hours.
D) The 99% confidence interval ranges from 55 to 60 hours.

Can i get an explanation?
All i know is that this question has something to do with the Margin of error.
The Margin of error has two different formulas
Please help :)

Answers

MOE = +\- 1.27
Confidence Interval is 53.73 to 56.27

Answer:

Step-by-step explanation:

n=sample size =200

Mean = x bar = 55 hours

Std deviation (Population) = 7 hours

For 99% confidence level

Z critical value = 2.58

Margin of error = ±2.58(std error)

Std error = [tex]\frac{7}{\sqrt{n} } =0.495[/tex]

Hence margin of error = ±0.495(258)=1.28

Confidence interval = (55-1.28, 55+1.28) = (53.72, 56.28)

~(53.73, 56.27)

Hence option A

Determine the angular velocity in radians per second of 4.9 revolutions in 5 seconds. Use 3.14 for pi.
a) 89 miles per hour
b) 117 miles per hour
c) 149 miles per hour
d) 129 miles per hour

Answers

167.08Formula: Angular velocity = 2π * frequency

frequency = 4.9 / 5 seconds = 0.98 / second

Angular velocity = 2π radian * 0.98/sec = 6.1544 radian / sec

To pass it to radian per hour multiply by the factor 3600 sec / hour

=> 6.1544 rad / sec * 3600 sec / hour = 22,155.84 rad/hour.

Now, you have to realize that the answer choices are not angular velocities. They have units of miles per hour, which means that they are linear velocities

To calculate linear velocities you need the radius of the circular path described by the object.

With the radius, then you use the formula V = angular velocity * radius =>

For example if the radius is 0.0402  miles, the linear velocity is 0.00402 miles * 22,155.84/hour = 89 miles per hour

If the radius is 0.00528 miles, V = 0.00528 miles * 22,155.84 / hour = 117 mph

If the radius is 0.00673 miles, V = 0.00673 miles * 22,155.84 / hour = 149 mph

If the radius is 0.00582 miles, V = 0.00582 miles * 22,155.84 / hour = 129 mph.

Now you know how to calculate the angular and linear velocities.

What is the probability that the student will have score between 71 and 80

Answers

The answer to this problem is B 1/3

find the common ratio of the following geometric sequence: 3.512,12.292,43.022,150.577,527.020
A) 2.5
B) 3.5
C) 8.78
D) 0.29

Answers

3.512, 12.292, 43.022, 150.577, 527.020
Start from the right end and divide the by the previous term.

527.020/150.577 = 3.5

150.577/43.022 = 3.5

43.022/12.292 = 3.5

12.292/3.512 = 3.5
r = 3.5  LETTER B

Without plotting any points other than intercepts, draw a possible graph of the following polynomial:
f(x) = (x + 8)3(x + 6)2(x + 2)(x − 1)3(x − 3)4(x − 6).

Answers

The first thing to do is find the x-intercepts of the function so that you can plot them. Set the function f(x) to zero and find the values of x.

0 = (x + 8)3(x + 6)2(x + 2)(x − 1)3(x − 3)4(x − 6)
There are 6 intercepts:
x+8=0   ---> x= -8 
x+6=0   ---> x=-6
x+2=0   ---> x=-2
x-1=0    ---> x=1
x-3=0    ---> x=3
x-6=0    ---> x=6

The 6 intercepts are plotted as shown in the picture. The tool I used was Microsoft Excel. This is one possible sketch of the graph. The trend could move in any ways as long as it passes these 6 intercepts.

Final answer:

To sketch the polynomial graph without plotting points beyond intercepts, identify the x-intercepts from the factors, note the behavior at these points due to the powers, and connect them considering the end behavior akin to y = x^13.

Explanation:

To sketch a possible graph of the given polynomial f(x) = (x + 8)^3(x + 6)^2(x + 2)(x - 1)^3(x - 3)^4(x - 6), we can use its intercepts and the behavior near these intercepts. The intercepts are the x-values for which f(x) = 0. These are at x = -8, x = -6, x = -2, x = 1, x = 3, and x = 6.

Since these factors are raised to different powers, the graph will behave differently at each intercept. Also, since the highest power in the polynomial is 13 (3+2+1+3+4+1), the end behavior of f(x) as x approaches positive or negative infinity will resemble that of y = x^13.

Here's a step-by-step guide for sketching the graph:

Plot the x-intercepts on the x-axis: (-8, 0), (-6, 0), (-2, 0), (1, 0), (3, 0), (6, 0).

For each intercept, note that if the factor has an odd power, the graph crosses the x-axis, and if it has an even power, the graph touches the x-axis and turns back.

At x = -8, since the power is 3 (odd), the graph crosses the axis and behaves similarly to y = x^3, starting from the bottom.

At x = -6 and x = -2, the powers are 2 (even), so the graph will just touch the axis and turn back.

At x = 1, the power is 3 (odd), so the graph will cross the axis with the behavior of y = x^3.

At x = 3, the power is 4 (even), hence the graph touches the axis and turns back.

At x = 6, as the factor is raised to the first power (odd), the graph crosses the x-axis.

Finally, connect these points with smooth curves, keeping in mind the end behavior of the graph will rise on both ends because the degree is 13, an odd number.

Remember that the final graph should show the pattern of rising and falling appropriately between these intercepts based on the powers of each factor.

There is a 6 digit number consisting of the digits: 1, 1, 2, 2, 3 and 3. the 1's are one digit apart, the 2's are two digits apart and the 3's are three digits apart. what is the number?

Answers

312132.............................

In some countries congress, the number of representatives is 80 less than 5 times the number of senators. there are a total of 520 members. find the number of senators and the number representatives

Answers

s + r = 520
r = 5s - 80

s + (5s - 80) = 520
6s - 80 = 520
6s = 520 + 80
6s = 600
s = 600/6
s = 100 <=== senators

r = 5s - 80
r = 5(100) - 80
r = 500 - 80
5 = 420 <=== representatives

Find y' if x = tan(y)

Answers

Use the chain rule:

[tex]x=\tan y[/tex]
[tex]\dfrac{\mathrm d}{\mathrm dx}x=\dfrac{\mathrm d}{\mathrm dx}\tan y[/tex]
[tex]1=\sec^2y\dfrac{\mathrm dy}{\mathrm dx}[/tex]
[tex]1=\sec^2y\,y'[/tex]
[tex]y'=\dfrac1{\sec^2y}=\cos^2y[/tex]

Furthermore, if you restrict the domain of [tex]y[/tex], we could write

[tex]x=\tan y\iff \tan^{-1}x=y[/tex]

and so we could also have

[tex]y'=\cos^2(\tan^{-1}x)=\left(\dfrac1{\sqrt{x^2+1}}\right)^2=\dfrac1{x^2+1}[/tex]

A bag contains 25 marbles: 10 black, 13 red, and 2 blue. a marble is drawn from the bag at random. what is the probability of getting a red or a blue marble? 3/5 2/3 1/2 1/6

Answers

The answer for this is 3/5

Final answer:

The probability of drawing a red or blue marble from a bag containing 25 marbles (10 black, 13 red, 2 blue) is 3/5. This is calculated by dividing the total number of red and blue marbles (15) by the total number of marbles (25).

Explanation:

The question involves calculating the probability of drawing a red or a blue marble from a bag containing 25 marbles: 10 black, 13 red, and 2 blue. To find the probability of an event happening, we divide the number of ways that event can happen by the total number of outcomes. Here, the total number of marbles is 25.

The total ways to get a red or a blue marble is the sum of red and blue marbles, which is 13 (red) + 2 (blue) = 15. Therefore, the probability of drawing a red or blue marble is 15/25. Simplifying that fraction gives us 3/5.

The correct answer is 3/5. This calculation shows how to approach problems involving the probability of one event or another happening, especially when dealing with specific quantities.

AP calculus HW Need help on #61

Answers

Expanding the limit, we get (x^2+2x∆x+∆x^2-2x-2∆x+1-x^2+2x-1)/∆x

Crossing the 1s , the 2xs, and the x^2s out, we get

(2x∆x+∆x^2-2∆x)/∆x

Dividing the ∆x, we get 
2x+∆x-2. 

Making the limit of ∆x=0, we get 2x-2.

How to find if two equations are inverses of each other?

Answers

If you have 2 functions, f(x) and g(x), you would find f(g(x)) and g(f(x)). If, after you simplify both and you end up with just "x" as the answer, they are inverses of each other.  For example, f(x) = 3x - 2 and g(x) = (x+2)/3
f(g(x)) takes the g function and plugs it into the x in the f function, like this:
[tex]f(g(x))=3[ \frac{(x+2)}{3} ]-2 [/tex]
cancel out the 3's to get
f(g(x))=(x+2)-2 which is just x.  Now do it the other way: g(f(x))
[tex]g(f(x))= \frac{[(3x-2)+2]}{3} [/tex]
3x-2+2 is 3x, so we have
[tex]g(f(x))= \frac{3x}{3} =x[/tex]
See?

Write a congruency statement for the pair of triangles.

Answers

Answer:

ΔABP is congruent to ΔBAQ

ΔABP ≡ ΔBAQ

Explanation:

We are given two triangles; ΔABP and ΔABQ

In these two triangles, we have:

AB as a common side

∠ABP = ∠BAQ

AQ = BP

We can conclude that these two triangles are congruent by SAS (side-angle-side) postulate which states that:

"When two sides and the included angle between them in the first triangle are congruent to the corresponding two sides and the included angle between them in the second triangle, then the two triangles are congruent"

Note that when writing congruency statements, the order of the letters is critical as each angle/side in the first triangle must be congruent to its corresponding angle/side in the second triangle.

Based on the above, the congruency statement would be:

ΔABP is congruent to ΔBAQ

Hope this helps :)

(05.06)Bentley had $40 in birthday money in her piggy bank. She spent $10 on new flip-flops, then got $20 for her allowance and did not spend any of that money for 1 week. Finally, she spent $15 on new sunglasses.

Which part of the scenario is best represented by a linear increasing interval?

Bentley has $40 in her piggy bank.
Bentley spent $10 on new flip flops.
Bentley got $20 for her allowance.
Bentley spent $15 on sunglasses.

Answers

linear increase would be something added to an equation.

 she started with 40,

she spent 10 on flip flops and also spent 15 of sunglasses those are decreases

she added 20 for allowance which is an increase and we can assume she gets the same amount of allowance every week

 so that would be the linear increase

Bentley had $40 in birthday money in her piggy bank. Bentley got $20 for her allowance which is represented by a linear increasing interval.

What is the unitary method?

The unitary method is a method for solving a problem by the first value of a single unit and then finding the value by multiplying the single value.

Bentley had $40 in birthday money in her piggy bank.

She spent $10 on new flip-flops, then got $20 for her allowance and did not spend any of that money for 1 week.

Finally, she spent $15 on new sunglasses.

linear increase would be something added to an equation.

she started with $40 in her piggy bank.

She spent 10 on flip-flops and also spent 15 on sunglasses. This show decreases.

she added 20 for the allowance which is an increase and we can assume she gets the same amount of allowance every week.

So, that would be the linear increase.

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what is the solution to this linear equation? 2/3x-1/2=1/3+5/6x

Answers

x=-5, if anything is unclear just ask! good luck!

As a salesperson at Scrapbooks and Treasures, Alysse receives a monthly base pay plus commision on all that she sells. If she sells $400 worth of merchandise in one month, she is paid $388. If she sells $1,000, she is paid $520. Find Alysse's salary when she sells $3,300 worth of merchandise.

Answers

In order to find the answer to this, you need to be able to solve for 2 things: what she makes as a base salary and what she makes percentage-wise on her commission.  You have information for 2 different equations that will help you here.  Set them up as equations, using x and her base salary and y as the percentage of her sales:
[tex]388=x+(y%*400)[/tex] where 388 is what she earns after her base salary, x, is paid and her commission of 400.  y is the percent of the commission that she earns.  As you can see, we have 2 unknowns, which COULD be a problem.  But let's move on first before we freak out.
The next equation involves the other bit of info: that she earns 520 after her base salary of x and her commission of 1000 based on whatever the percentage of her sales is, which is y.  That equation looks like this:
[tex]520=x+(y%*1000)[/tex]
Because her base salary is constant, the x's are the same number in both equations.  So we can solve each for x:
[tex]x=-388+400y[/tex]
[tex]x=-520+1000y[/tex]
Now that these are both solved for x, and x is the exact same number, we can set those 2 equations equal to each other by the transitive property of equality:
=388+400y= -520+1000y
Solving for y gives you:
132=600y and
[tex] \frac{132}{600} =y[/tex]
Because this is a percentage, we will multiply the decimal we get by 100 to find that the percentage she earns on a sale is 22%.  Now that we have that percentage, we can find her base salary.  Do that like this:
Use one of your equations to solve for x:
388=x+[(.22)(400)]
388=x+88 and x = 300.  That's her base salary.  Now use that base salary in an equation to find out her monthly pay after she sells $3,300 worth of merchandise in a month:
x = 300 + [(.22)(3300)]
x = 300 + 726
x = $1,026
That's how much she makes after her base salary of $300 plus her earning off selling $3,300 worth of merchandise at 22% commission.

Answer:

Step-by-step explanation:

In order to solve this we just have to create a system of equations, because we have to unknown values, for the base salary we are going to use X and for the comission we will use Y, now we know that when she sold $400 in merchandise she earned $388 and and when she sold $100 se got paid $520 both equations would look like this:

[tex]x+400y=388\\x+1000y=520][/tex]

Now we can solve them by elimination, multiplying one function by -1.

[tex](-1)(x+400y=388)= -x-400y=-388\\x+1000y=388\\1000y-400y=132\\600y=388\\y=\frac{132}{600} \\y=0.22=22%[/tex]

Now we know that the percentage that she earns is 22% of the merchandise she sells.

Now to know how much does she makes on her base pay we just put the value into one of the functions:

[tex]x+1000y=520\\x+1000(.22)=520\\x+220=520\\x=300[/tex]

So her base pay is $300.

To calculate how much she will earn when she sells $3,300 in merchandise we just put that value into the formula:

[tex]x+3300y=\\300+3300(.22)\\300+726=1026[/tex]

So when she sells 3300 she will make 1026 total.

If x varies inversely with y and x = 2 when y = 48, find x when y = 24.

Answers

X=k/y

X=2, y=48

2=k/48

K=2*48 = 96

 


X= 96/24

X=4


Larry's dining room table measures five feet in diameter. what scale diameter will he use if the scale he is using is 1 inch = 2 feet?

Answers

U can set up a proportion for this question if u want.
1/2 = x/5
2x = 5
X = 5/2

2.5 inches would measure 5 feet according to the scale

Answer: 2.5 inches.

Step-by-step explanation:

The given statement : Larry's dining room table measures five feet in diameter.

i.e. We are given that the diameter of Larry's dining room table = 5 feet

The scale used by him 1 inch =2 feet

i.e. [tex]\text{1 feet =}\dfrac{1}{2}\text{ inch}[/tex]

Now, [tex]\text{5 feet =}5\times\dfrac{1}{2}\text{ inches}=2.5\text{ inches}[/tex]

Therefore, the scale diameter he will use = 2.5 inches.

The art club spent $45 on supplies for Valentines to sell during lunches. they made 60 valentines. what's selling price for a valentine would result in a profit of zero if all valentines are sold?

Answers

Divide 45 by 60 which gives you 0.75. To check your answer, multiply 0.75 by 60 then add that answer to -45. So, the answer is 0.75

Answer:

0.75

Step-by-step explanation:

Help a sphere has a radius of 8ft if the radius is doubled what is the effect on volume

Answers

If the radius of the sphere is doubled, the volume would quadruple. Think of the sphere as a cube instead and if you were to double the sides, the area would be 4xs bigger. Hope this helps! :)

Find the measure of each angle: Complementary angles with measures (5x)° and (4x−18)°.

Answers

complentary angles add to 90 degrees
so
5x+4x-18=90
9x-18=90
add 18 both sides
9x=108
divide both sides by 9
x=12

5x is one angle
5x=5(12)=60 degrees

the other one is 4x-18
4x-18=4(12)-18=48-18=30

the angles are 60 degrees and 30 degrees
and x=12 degree

The measure of the complementary angles (5x)° and (4x−18)° are 60° and 30° respectively.

What are complementary angles?

Complementary angles are a pair of angles whose sum is always equal to 90°.

If A and B are complementary angles, then A + B = 90°.

How to solve the given question?

In the question, we are asked to find the measure of each angle, given that the angles (5x)° and (4x - 18)° are complementary angles.

As we know that these angles are complementary, we can write the equation to solve for x as,

5x + (4x - 18) = 90

or, 5x + 4x - 18 = 90

or, 9x = 90 + 18 = 108

or, x = 108/9 = 12.

Therefore, the value of these angles are:

(5x)° = (5*12)° = 60°.(4x - 18)° = (4*12 - 18)° = (48 - 18)° = 30°.

Therefore, the measure of the complementary angles (5x)° and (4x−18)° are 60° and 30° respectively.

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What is the range of the function g(x) = |x – 12| – 2?
{y | y > –2}
{y | y > –2}
{y | y > 12}
{y | y > 12}

Answers

Your function is |x-h|+k where (h,k) is the vertex and the range will be greater than or equal to the y value of the vertex or k. So the range is greater than or equal to -2. This means the none of the answer choices are correct since none of them give the option of greater than or equal to. Seems to be an error though as both the top two answers and the bottom two are exactly the same. 
The correct answer would be B in this case, he was just not able to put down a greater than or equal to sign. B.-y l y≥ -2
                                                          

To isolate the variable in the equation -3x - 9 = -27, the first step is to add 9 to both sides. This gives you -3x = -18. What is the next step to isolate the variable?

 A.+ 18  B.18  C. -3  D.+ 3x

Answers

-3x-9=-27
Add 9 to both side
-3x-9+9=-27+9
-3x=-18
divided -3 to each side
-3x/-3=-18/-3
x=6
Check:
-3x-9=-27
substitute x with 6
-3(6)-9=-27
-18-9=-27
-27=-27. As a result, the next step to isolate the variable is divided -3 to both side. Hope it help!

Next step to isolate the variable is to divide by -3 .

Given,

-3x-9=-27

Firstly,

Add 9 to both side of the equation,

-3x-9+9=-27+9

-3x=-18

Now,

Divide -3 to each side

-3x/-3=-18/-3

x=6

Now,

Check:

-3x-9=-27

Substitute x with 6

-3(6)-9=-27

-18-9=-2

Thus, the next step to isolate the variable is to divide -3 to both side of equation.

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) the length of a rectangle is increasing at a rate of 8 cm/s and its width is increasing at a rate of 3cm/s. when the length is 20 cm and the width is 10 cm, how fast is the area of the rectangle increasing?

Answers

It’s a little surprising that this question didn’t come up earlier.  Unfortunately, there’s no intuitive way to understand why “the energy of the rest mass of an object is equal to the rest mass times the speed of light squared” (E=MC2).  A complete derivation/proof includes a fair chunk of math (in the second half of this post), a decent understanding of relativity, and (most important) experimental verification.


PLEASE HELP!!!!!! picture inserted

Answers

You are given the height of a ferris wheel of 125 meters and the diameter of 120 meters. You are also given the rotation speed of 17 minutes per revolution. You are asked to find the angle of rotation per minute.

1 revolution or 1 rotation is equivalent to 360 degrees
360 degrees/ 17 minutes = 21.16 rotation per minute or 21.16 rpm.
RPM or rotation per minute is the measure of the number of rotation completed per minute.

The amplitude is the distance from rest until the peak of its wave or crest. Since the rotation is completed in 17 minutes, therefore its amplitude is π/2

Glenda checks the computer monitors made at her company for defects. It has been shown that 0.5% of the monitors are defective. She decides to check several monitors and record if they are defective. Which of the following will make this process into a binomial experiment?

- Glenda checks the monitors until she has 300 defective monitors.
- Glenda checks 300 monitors and records the number that are defective until she gets greater than 0.5% defective monitors.
- Glenda checks the monitors until she has 300 non-defective monitors.
- Glenda chooses to check 300 monitors.

Answers

Answer:

D is the correct answer.

Step-by-step explanation:

D. Glenda chooses to check 300 monitors.

A binomial experiment is defined as a statistical experiment which consists of n repeated trials. Only two possible outcomes are possible in each trial- either its a success or a failure. Here the probability of success remains the same on every trial.

Now, to know about the defects through binomial experiment Glenda must choose a number of computers or trials. So, option D is correct.

The statement that will make this process into a binomial experiment is that,

⇒ Glenda checks the monitors until she has 300 non-defective monitors."

Hence, Option C is correct.

What is an expression?

Mathematical expression is defined as the collection of the numbers variables and functions by using operations like addition, subtraction, multiplication, and division.

We have to given that;

Glenda checks the computer monitors made at her company for defects. It has been shown that 0.5% of the monitors are defective.

Since, A binomial experiment is defined as a statistical experiment which consists of n repeated trials.

Only two possible outcomes are possible in each trial- either its a success or a failure. Here the probability of success remains the same on every trial.

Hence, For check several monitors and record if they are defective,

Glenda checks the monitors until she has 300 non-defective monitors."

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Solve 2(x-1) = 3x+4

Answers

2(x - 1) = 3x + 4
2x - 2 = 3x + 4
x = -6

Find all polar coordinates of point p where p = ordered pair 5 comma pi divided by 3.

Answers

Find all polar coordinates of point p where p = ordered pair 5 comma pi divided by 3.

The polar coordinate of any point can be written as:

(r, θ) = (r, θ + 2nπ)                                           --> when positive

 (r, θ) = [ - r, θ + (2n + 1)π ]                           --> when negative

 where n is any integer.

The polar coordinates of this given point P is: P = (r, θ) = (5, π/3).

When the value of r is positive, the polar coordinate is written as P= (5, π/3) = (5, π/3 + 2nπ)

where n is any integer.

When the value of r is negative, the polar coordinate is written as P = (5, π/3) = [ - 5, π/3 + (2n + 1)π] where n is any integer.

 

Therefore all polar coordinates of point P are (5, π/3 + 2nπ) and [ - 5, π/3 + (2n + 1)π ].

 

The polar coordinates of point P are (5,[tex]\pi[/tex]/3) = (5, [tex]\pi/3[/tex] + 2n[tex]\pi[/tex]) to (-5,[tex]\pi[/tex]/3) = (-5, [tex]\pi/3[/tex] + 2n[tex]\pi[/tex])

The coordinates of point p are given as:

p = (5, [tex]\pi[/tex]/3)

A point represented as (r, θ) has the following polar coordinates

(r, θ + 2n[tex]\pi[/tex]) for positive r, and (- r, θ + [2n + 1][tex]\pi[/tex]) for negative r

By comparing (r, θ) and (5, [tex]\pi[/tex]/3), we have:

r = 5

[tex]\theta = \pi/3[/tex]

So, we have:

(r,[tex]\theta[/tex]) = (r, [tex]\theta[/tex] + 2n[tex]\pi[/tex])

The equation becomes

(5,[tex]\pi[/tex]/3) = (5, [tex]\pi/3[/tex] + 2n[tex]\pi[/tex])

Also, we have:

(-5,[tex]\pi[/tex]/3) = (-5, [tex]\pi/3[/tex] + 2n[tex]\pi[/tex])

Hence, the polar coordinates of point P are (5,[tex]\pi[/tex]/3) = (5, [tex]\pi/3[/tex] + 2n[tex]\pi[/tex]) to (-5,[tex]\pi[/tex]/3) = (-5, [tex]\pi/3[/tex] + 2n[tex]\pi[/tex])

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The excel function ________ would be used to find the lowest score on a series of student test scores. min median sum dmin

Answers

MIN is minimum function if you highlight a row or column or a range of numbers. 
Final answer:

The Excel function you should use to find the lowest score in a series of test scores is the MIN function. It determines the smallest number in a set of values.

Explanation:

The Excel function that should be used to find the lowest score on a series of student test scores is the MIN function. This function allows you to determine the smallest number in a set of values. For instance, if you have the scores in cells A1 to A10, you would write the formula as =MIN(A1:A10).

It's important to note that the other options provided, such as median, sum, and dmin, would not accurately find the lowest score. The median would find the middle score, sum would add all the scores together, and dmin is a database function that extracts the smallest number from a selected database column based on the specified conditions.

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