For each relation, decide whether or not it is a function.

For Each Relation, Decide Whether Or Not It Is A Function.

Answers

Answer 1

Top left: Yes, each input corresponds to only one output.

Top right: Yes, each input corresponds to only one output.

Bottom left: Yes, each input corresponds to only one output.

Bottom right: No, the input of -1 corresponds to three different outputs.


Related Questions

if 2 blams equal 15 droms and 5 droms equals 28 klegs, how many klegs are in a blam?

Answers

2 blams ----------------- 15 droms

5 droms ----------------- 28 klegs

1 blam ------------------ ? klegs

5 droms ------------------- 28 klegs

15 droms -------------------- x

x = (15 x 28) / 5

x = 84 klegs

2 blams ------------------------- 84 klegs

1 blam --------------------------- ? klegs

x = (1 x 84)/2

x = 42 klegs

There are 42 klegs in 1 blam

Find the distance between: (6,12) and (7,-4)

Answers

The formula for determining the distance betwwen two points is expressed as

[tex]\begin{gathered} \text{Distance = }\sqrt{(y2-y1)^2+(x2-x1)^2} \\ \text{From the information given,} \\ x1\text{ = 6, x2 = 7} \\ y1\text{ = 12, y2 = - 4} \\ \text{Distance = }\sqrt{(-4-12)^2+(7-6)^2} \\ \text{Distance = }\sqrt{-16^2+1^2}=\sqrt{257} \\ \text{Distance = 16.03} \end{gathered}[/tex]

The distance is 16.03

Juanita works at a telemarketing company. She makes 12 sales calls per hour. Employees are encouraged to make more than 480 calls per week. Juanita has already made 180 calls this week. How many more hours, x, does Juanita need to work this week to reach the weekly goal of sales calls?

Answers

Using the mathematical operations of subtraction and division, Dan needs more than 25 hours to make more than 300 sales calls for this week to achieve the weekly goal.

What are the mathematical operations?

Subtraction and division operations are two of the basic mathematical operations.

The subtraction operation involves operating on the minuend using the subtrahend to arrive at the difference.

In other words, the difference from a subtraction operation is the minuend minus the subtrahend.

The division operation is then applied to the difference above to arrive at the quotient.

The number of sales calls per hour = 12

The expected sales calls per week > 480

The number of sales calls already made by Juanita = 180

The more hours required to make more than 300, x, is 25 or more hours (480 - 180)/12

Thus, the number of more hours, using mathematical operations, that Juanita needs to reach the weekly sales calls goal is 25 or more hours.

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the sum of negative three and a number, divided by seven, is negative two

Answers

Answer:

-3+x/7=-2 is equation, 7 is the answer

Step-by-step explanation:

-3+x/7=-2 add 3 to both sides.

x/7=1 multiply 7 to both sides

x=7 this is the answer

Multiply.Simplify your answer as much as possible. 3v5 .6y.2y4v4

Answers

Solution

[tex]3v^5(6y)2y^4v^4[/tex]

For this case we can do the following:

[tex](3\cdot6)\cdot(v^{5+4})\cdot(y^{1+4})=18v^9y^5[/tex]

And then the solution for this case would be:

18v^9 y^5

Question

Marco is writing a coordinate proof involving a right isosceles triangle. Marco places his triangle on the coordinate plane such that the base of the triangle lies along the x-axis.




What coordinates should he assign to this third vertex of the isosceles triangle?


Responses


(2a, 2b)

begin ordered pair 2 a comma 2 b end ordered pair


(a, b)

begin ordered pair a comma b end ordered pair


(b, a)

begin ordered pair b comma a end ordered pair


(b, b)

Answers

(a,b) the y point is at b and the a point is in between 0 and 2a making it 1a which is the same as a

Dilate the figure by the scale factor. Then enterthe new coordinates.A(1,3)B(4,2)K=3A’([?],[]).B'([10]C'([],[:]C(1,-3)Enter

Answers

The new coordinates after the dilation are as follows;

[tex]\begin{gathered} A^{\prime}\text{ (3,9)} \\ B^{\prime}\text{ (12,6)} \\ C^{\prime}\text{ (3,-9)} \end{gathered}[/tex]

Here, we want to perform a dilation

Given a pre-image with coordinates (x,y) and a scale factor of k, the coordinates of the image will be;

[tex](x,y)\text{ = (kx,ky)}[/tex]

Applying this to the given coordinates, we have;

[tex]\begin{gathered} A^{\prime}\text{ = }(3\times1,3\times3)\text{ = (3,9)} \\ B^{\prime}=\text{ (4}\times3,\text{ 2}\times3)\text{ = (12,6)} \\ C^{\prime}\text{ = (1}\times3,\text{ -3}\times3)\text{ = (3,-9)} \end{gathered}[/tex]

2) Create the first four terms based on the given recursive formulas below. Also determine if the
sequence you made is an arithmetic or geometric sequence:
G(1) = 18, G(n) = 2 · G(n − 1). H(1) = 3,H(n) = 5 · H(n − 1)
-
-
J(1) = 3, J(n) = J(n − 1) + 5 M(1) = 3, M(n) = 2 · (n − 1)

Answers

The first 4 terms of given recursive formulas will be as follows

G(n) = 18,36,72,144 (geometric sequence)H(n) = 3, 15, 75, 325 (geometric sequence)J(n) = 3, 8, 13, 18 (arithmetic sequence)M(n) = 3, 6, 12, 24 (geometric sequence)Recursive Expression:

The recursive expression provides two pieces of information:

the first term in the sequence.

the pattern rule that takes each term from the previous term.

As we have G(1) = 18, G(n) = 2 · G(n − 1).

It's A geometric sequence with r as 2

∴ G(2) = 2 · G(2 − 1) = 2 · G(1) = 2(18) = 36.

∴ G(3) = 2 · G(3 − 1) = 2 · G(2) = 2(36) = 72.

∴ G(4) = 2 · G(4 − 1) = 2 · G(3) = 2(72) = 144.

As we have H(1) = 3, H(n) = 5 · H(n − 1).

It's A geometric sequence with r as 5

H(2) = 5 · H(2 − 1) = 5 . H(1) = 5(3) = 15.

H(3) = 5 · H(3 − 1) = 5 . H(2) = 5(15) = 75.

H(4) = 5 · H(4 − 1) = 5 . H(3) = 5(75) = 325.

As we have J(1) = 3, J(n) = J(n − 1) + 5

It's an arithmetic sequence with d as 5

J(2) = J(2 − 1) + 5 = J(1) + 5 = 3+5 = 8.

J(3) = J(3 − 1) + 5 = J(2) + 5 = 8+5 = 13.

J(4) = J(4 − 1) + 5 = J(3) + 5 = 13+5 = 18.

As we have M(1) = 3, M(n) = 2 · M(n − 1)

It's A geometric sequence with r as 2

M(2) = 2 · M(2 − 1) = 2 · M(1) = 2(3) = 6.

M(3) = 2 · M(3 - 1) = 2 · M(2) = 2(6) = 12.

M(4) = 2 · M(4 - 1) = 2 · M(3) = 2(12) = 24.

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You are given the sample mean and the population standard deviation. Use this information to construct the 90% and 95%confidence intervals for the population mean Interpret the results and compare the widths of the confidence intervals. Ifconvenient, use technology to construct the confidence intervals.A random sample of 40 home theater systems has a mean price of $126.00. Assume the population standard deviation is$18.60Construct a 90% confidence interval for the population mean.

Answers

Solution

Given the following below

[tex]\begin{gathered} \bar{x}=\text{ \$126}.00 \\ n=40 \\ \sigma=\text{ \$18.60} \\ At\text{ 90\% the critical z is }\pm1.645 \end{gathered}[/tex]

To find the 90% confidence interval, the formula is

[tex]\bar{x}\pm z\frac{\sigma}{\sqrt[]{n}}[/tex]

Substituting values into the formula above

[tex]126\pm1.645\frac{18.6}{\sqrt[]{40}}[/tex]

Solve the above

[tex]\begin{gathered} 126+_{}1.645\frac{18.6}{\sqrt[]{40}}=130.84\text{ (two decimal places)} \\ 126-1.645\frac{18.6}{\sqrt[]{40}}=121.16\text{ (two decimal place)} \end{gathered}[/tex]

At 90% confidence interval, the population mean will be between 121.16 and 130.84 (121.16, 130.84)

Marcia bought a dozen roses for $16.38 (including tax). If tax was 5%, what was the cost of the roses before tax?

Answers

Tax amount = 5% of $16.38

[tex]\begin{gathered} =\frac{5}{100}\times16.38=0.819\approx0.82 \\ \text{The actual cost of the roses before tax = 16.38-0.82= \$15.56} \end{gathered}[/tex]

at this rate how many hours must Danielle babysit to earn $96

Answers

4 ---> 48

x ---> 96

[tex]\begin{gathered} 4\times96=x\times48 \\ 384=48x \\ \frac{384}{48}=\frac{48x}{48} \\ x=8 \end{gathered}[/tex]

answer: 8 hours

Which of the following are solutions to the equation below?
Check all that apply.
9x – 64 = 0
A. 8
B.
_ c.
C D.
3
F.
ო/დ
I
დო
3
J E. -8
დო
3
8

Answers

Answer:

C  -8/3

F  8/3

Step-by-step explanation:

9x² - 64 = 0

==> 9x² = 64

==> x² = 64/9

x = ±√(64/9) = ±√64/√9 = ±8/3

write the word sentence as an equationa number w divided by 5 equals 6

Answers

a number : w

A number w divided by 5: w/5

equals (=) 6

[tex]\frac{w}{5}=6[/tex]

This net represents an unfolded box. 4 in. 4x5=7 WXI- 2 sov 6 in. n 1 yo 10 in. sa 14 Sau What is the total surface area, in square inches, of this box?

Answers

The total surface area will be given by:

[tex]A=2A1+2A2+2A3[/tex]

Where:

[tex]\begin{gathered} A1=40in^2 \\ A2=24in^2 \\ A3=6\cdot4=60in^2 \end{gathered}[/tex]

Therefore:

[tex]\begin{gathered} A=2\left(40\right)+2\left(24\right)+2\left(60\right) \\ A=80+48+120 \\ A=248in^2 \end{gathered}[/tex]

Answer:

248 in²

3. In television shows you may watch, scientists may patterns of data (growth of zombies, bacteria, etc). Below is a table that shows the number of zombies over a 4 day period. Days 0 1 2 3 4 # of zombies 2 8 32 128 512 *** a) What is the initial value? b) ** What is the growth/ decay factor?

Answers

We are given a table that shows the number of zombies over a 4 day period.

a) What is the initial value?

The initial value means an initial population that is the number of zombies at day 0

From the table, we see that the initial population is 2

Initial value = 2

b) What is the growth/decay factor?

The growth/decay factor can be found by finding the ratio of the consecutive terms

r = 512/128 = 4

r = 128/32 = 4

r = 32/8 = 4

r = 8/2 = 4

As you can see, we have got the same ratio.

Since the ratio is greater than 1 then it is a growth factor.

If it was less than 1 then it would have been a decay factor.

Therefore, the growth factor is 4

Initial value = 2

Growth factor = 4

69 billion and 580,000,000÷4,570,000=

Answers

Answer:
69000000126.9

what is 126945 rounded to the nearest hundred thousand

Answers

To the nearest hundred thousand, we must first determine the number in the hundred thousand position. This is the digit 1. Now consider the number next to it. This is 2. Since two is not up to 5, we would round off all other nuber to zero.

Hence to the nearest hundred thousand, 126,945 is 100,000

III Comprehensive Mid term Review Part Question 2 of 60 (1 point) | Question Attempt: 1 of Unlimited 2 6 3 4 Convert 35°F to degrees Celsius. If necessary, round your answer to the nearest tenth of a degree. Here are the formulas. 5 C (F-32) 9 FC + 32 5 25 OF

Answers

[tex]C\text{ = 1.7 deg celsius}[/tex]

Here, we want to make a unit conversion

Since we want to move from Fahrenheit to celsius, we are going to use the first formula

We simply are going to substitute the value of F = 35 into the equation

Thus, we have it that;

[tex]\begin{gathered} C\text{ = }\frac{5}{9}(35-32) \\ C\text{ = }\frac{5\times3}{9} \\ \\ C\text{ =}\frac{5}{3} \\ C\text{ = 1.7 deg celsius} \end{gathered}[/tex]

3) A map of a rectangular park has a length of 4 inches and a width of 6 inches. It uses a scale of 1 inch for every 30 miles. What is the actual area of the park? Show how you know. (From Unit 1, Lesson 12)

Answers

Given:

Length of the park, l=4 inches

Width of the park, w=6 inches.

Here, 1 inch is equal to the 30 miles.

To find the actual area of the park:

Area of the park is, A=lw

That is,

[tex]\begin{gathered} A=4\times6 \\ =24\text{ inches} \end{gathered}[/tex]

In miles,

[tex]\begin{gathered} A=24\times30 \\ =720\text{ miles} \end{gathered}[/tex]

Hence, the area of the park in miles is 720 miles.

i) Hence solve cosec 3y ÷ cot 3y + tan 3y = 0.5 for 0
[tex] \leqslant y \leqslant \pi \: radians \: giving \: your \: your \: am \\ answer \: in \: terms \: of \: \pi[/tex]

Answers

The value of y is π/9 or 7π/9 for the range 0 ≤ y ≤ π.

cosec 3y /( cot 3y + tan 3y) = 0.5

Trigonometry formula is:

cosec Ф = 1/ sin Ф

cot Ф = cos Ф/ sinФ

tan Ф = sinФ/ cos Ф

[tex]\frac{\frac{1}{sin 3y} }{\frac{cos 3y}{sin 3y} +\frac{sin 3y}{cos 3y} }[/tex]  = 0.5

[tex]\frac{\frac{1}{sin 3y} }{\frac{cos 3y^{2} + sin 3y^{2} }{sin 3y cos 3y} }[/tex] = 0.5

sin² 3y + cos ² 3y = 1

1/ sin 3y × sin 3y cos 3y = 0.5

cos 3y = 0.5 = 1/2

cos π/ 3 = 1/2

For 0≤ y ≤π

0 ≤3y ≤ 3π

So 3y = 2kπ + π/3 , k = 0, 1

y = π/ 9 or 7π/ 9

Therefore the value of y is π/9 and 7π/ 9 for the given range.

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Step 2: In the question above, find (using the method of your choice—formula, or graphing calculator function, or Excel, or app) the value of the test statistic t, to two places after the decimal point.

Answers

From the question given,

The formula to find the test statistics mean is given below as,

[tex]t=\frac{\bar{x}-\mu}{\frac{\sigma}{\sqrt[]{n}}}[/tex]

Where,

[tex]\begin{gathered} \bar{x}\text{ is the population mean} \\ \mu\text{ is the sample mean} \\ \sigma\text{ is the standard deviation } \\ n\text{ is the }sample\text{ size} \end{gathered}[/tex]

Given the values of the above below,

[tex]\begin{gathered} \bar{x}=2.27\text{ mins} \\ \mu=2.98\text{ mins} \\ \sigma=0.98\text{ mins} \\ n=20 \end{gathered}[/tex]

Substituting the values into the formula of test statistics t above,

[tex]\begin{gathered} t=\frac{\bar{x}-\mu}{\frac{\sigma}{\sqrt[]{n}}} \\ t=\frac{2.27-2.98}{\frac{0.98}{\sqrt[]{20}}}=\frac{-0.71}{\frac{0.98}{4.472}}=-\frac{0.71}{0.219}=-3.242 \\ t=-3.24\text{ (two decimal places)} \end{gathered}[/tex]

Hence, the test statistics, t = -3.24 ( two decimal places)

A triangular priam has the following dimensions: width is 5 mm base is15 mm. What additional dimensions are needed to find the surface area ofthe prism?

Answers

If we need to determine the surface area of a prims we would have to add the areas of each of the faces of the prism, therefore, we would also require to know the length of the prism.

consider a right triangle with acute angle of measure 0 and cos 0 = 4/5 use Pythagorean identity to write an equation that can be used to find Sim 0 is ( + ( 4/5 = 1

Answers

[tex]\begin{gathered} a. \\ \cos \theta=\frac{4}{5} \\ \cos ^2\theta+\text{ }\sin ^2\theta=\text{ 1} \\ \sin ^2\theta=1-\cos ^2\theta \\ \sin ^2\theta=\text{ 1-(}\frac{4}{5})^2 \\ \\ \sin ^2\theta=\text{ 1-}\frac{16}{25} \\ \\ \sin ^2\theta=\text{ }\frac{9}{25} \\ \\ \sin ^{}\theta=\sqrt[]{\text{ }\frac{9}{25}} \\ \\ \sin ^{}\theta=\text{ }\frac{3}{5} \\ \\ \text{The }\sin ^{}\theta\text{ is }\frac{3}{5} \\ \\ b. \\ \text{tan}\theta=\frac{\sin^{}\theta}{\cos\theta} \\ \\ \text{tan}\theta=\frac{3}{5}\text{ }\frac{\cdot}{\cdot}\frac{4}{5}=\frac{3}{4} \\ \\ \text{tha tan }\theta\text{ is }\frac{3}{4} \end{gathered}[/tex]

help me with this question please

Answers

Answer: 56

To solve this problem, we will use the formula for Combination which goes by

[tex]_{}C(n,r)=^nC_r=_nC_r=\frac{n!}{r!(n-r)!}[/tex]

From the problem, we know that:

n = 8

r = 3

Since there are a total of 8 different movie soundtracks and we only need 3.

Substituting it on the formula,

[tex]C(n,r)=\frac{n!}{r!(n-r)!}[/tex][tex]C(8,3)=\frac{8!}{3!(8-3)!}[/tex][tex]C(8,3)=56[/tex]

Therefore, there are 56 possible selections of movie soundtracks at the music store.

Given the following frequency table of values, is the mean, median, or mode likely to be the best measure of the center for the data set?ValueFrequency271280290300310320330340350360370380391402411425432442453Select the correct answer below:ModeMeanMedian

Answers

The mean (average) of a data set is found by adding all numbers in the data set and then dividing by the number of values in the set. The median is the middle value when a data set is ordered from least to greatest. The mode is the number that occurs most often in a data set.

On the given dataset, if we ignore the outlier of the dataset, all those measures are going to be similar, but since we have a high frequency on the middle of our dataset and the presence of an outlier value, the most likely to describe the center of the dataset is the mode.

Which is equivalent to multiplying a number by 10 to the power of 4

Answers

Answer: 10,000

Step-by-step explanation:

you are 37 years old and have accumulated $150,000 in your savings account. you intend to add a fixed amount each month for twenty years. for the first five (5) years you add $100 at the end of each month. then $ 200 at the end of the month for the remaining time. given that the account pays an interest rate of 6% per year compounded monthly, how much money will you have at age 58 in your savings account?

Answers

At age 58, the investor will have (Future Value) $571,816.64 in their savings account after accumulating $150,000 and then adding $100 monthly for five years and $200 monthly for fifteen years.

How is the future value at age 58 computed?

The future value at age 58 can be computed in two tranches.

The first step is to compute the future value using the present value of the accumulated funds in addition to the periodic monthly investments.

The second step computes the future value using the present value of the funds after 5 years in addition to the periodic monthly savings.

Future Value at the end of the first 5 years:

N (# of periods) = 60 months (5 x 12)

I/Y (Interest per year) = 6%

PV (Present Value) = $150,000

PMT (Periodic Payment) = $100

FV = $209,304.53

Sum of all periodic payments = $6,000 (60 x $100)

Total Interest = $53,304.53

Future Value at the end of the remaining years:

N (# of periods) = 180 months (12 x 15 years)

I/Y (Interest per year) = 6%

PV (Present Value) = $209,304.53

PMT (Periodic Payment) = $200

Results:

Future Value (FV) = $571,816.64

Sum of all periodic payments = $36,000 ($200 x 180 months)

Total Interest = $326,512.11

Thus, you will have $571,816.64 as the future value in your savings account when you turn 58.

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Hey, I am looking for a answer to this, I need a simple answer! It is for 25 points! Please and thank you, enjoy your day!

Answers

Number of loops, the metal core, battery current, wire size

HELP PLEASEEEEE!!!!!!

Answers

D=-3.7 R=-3.4
Negatives act the opposite for positives so be careful for this.

If f(x)= x² + 5x and g(x) = 3x + 2, finda. (f+g)(2) by evaluating f(2) and g(2).f(2)= g(2)=ƒ(2) + g(2) =b. (f+g)(x)=c. Evaluate your formula from part b at x = 2 to verify your answer to part a.(f+g)(2)=

Answers

Given:

f(x)= x² + 5x and g(x) = 3x + 2

Required:

To calculate

f(2)= g(2)=

(f+g)(x)=

(f+g)(2)=

Explanation:

a)-

[tex]\begin{gathered} f(2)=(x^2+5x)(2) \\ \\ =((2)^2+5(2)) \\ \\ =(4+10)=14 \\ \\ g(2)=(3x+2) \\ \\ =(3\times2+2) \\ \\ =(6+2)=(8) \end{gathered}[/tex]

[tex]\begin{gathered} f(2)+g(2) \\ \\ =(2^2+5\times2)+(3\times2+2) \\ \\ =(4+5\times2)+(3\times2+2) \\ \\ =(4+10)+(6+2) \\ \\ =(14)+(8) \\ \\ =22 \end{gathered}[/tex]

b)-

[tex]\begin{gathered} f(x)+g(x) \\ \\ f(x)+g(x)=(x^2+5x)+(3x+2) \\ \\ determine\text{ the sign} \\ \\ x^2+5x+3x+2 \\ \\ \\ x^2+8x+2 \end{gathered}[/tex]

c)-

[tex]\begin{gathered} (f+g)(x) \\ \\ (x^2+5x+3x+2)(2) \\ \\ (x^2+8x+2)(2) \\ \\ ((2)^2+8(2)+2) \\ \\ (4+16+2) \\ \\ (22) \end{gathered}[/tex]

Required answer:

[tex]\begin{gathered} a)-22\text{ } \\ \\ b)-x^2+8x+2 \\ \\ c)-22 \end{gathered}[/tex]

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