Which relation is also a function? f (x) = 2^x. h (x) = -3x x 2^x

Which Relation Is Also A Function? F (x) = 2^x. H (x) = -3x X 2^x

Answers

Answer 1
Option A is correct

Related Questions

you want to make a graph to display the distribution of the salaries of the 1,700 professors at a large university. the best choice is a

Answers

Histogram. is a best choice to display the data.

A histogram is a type of graph that is used to represent the distribution of continuous or discrete data by dividing the data into intervals (bins) and counting the number of data points in each bin.

In a histogram, the bins are represented by bars, and the height of each bar represents the frequency or density of the data within the corresponding interval.

In the case of the salaries of professors, a histogram would be a good choice for displaying the distribution of the salaries because it provides a visual representation of the frequency of different salary ranges and helps to identify any patterns or anomalies in the data.

By dividing the salaries into appropriate intervals, the histogram allows you to see how many professors have salaries within a particular range, and to compare the frequency of different salary ranges.

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HELP !!!!!!! Select all the solutions to the inequality 3(2x-1)>5(x+1)
A.-2
B.0
C.2
D.8
E.11
F.15

Answers

Answer:

E. and F.  (11 and 15).  D. is not correct since the equation says > 8, not >= to 8.

Step-by-step explanation:

3(2x-1)>5(x+1)

6x-3>5x+5

x>8

suppose a random sample of size 5 from a uniform(0, theta) distribution yielded the measurements 1.52, 7.81, 1.28, 6.90, 1.17. what is the method of moments estimate of theta?

Answers

The exact values of trigonometric functions cosine and tangent are 4 / 5 and 3 / 4, respectively.

How to determine the exact value of a trigonometric function

In this question we must determine the exact value of two trigonometric functions on the basis a given value of another trigonometric function, whose quadrant is also known. According to the statement, sine is in the first quadrant, then both cosine and tangent are also positive. The value of cosine can be found by means of following trigonometric formula:

cos θ = √(1 - sin² θ)

cos θ = √[1 - (3 / 5)²]

cos θ = 4 / 5

And the exact value of tangent can be found by this formula:

tan θ = sin θ / cos θ

tan θ = (3 / 5) / (4 / 5)

tan θ = 3 / 4

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Which number is one hundredth less than 7.3?

Answers

Simplify the expression.
Answer : 6.3

k/2.9+ 80.2=23.1 what is k?

Answers

Answer: -165.59

Step-by-step explanation: Search math w ay on the internet :)

help, does anyone know the answer to this? ​

Answers

The figure with the least surface area is the cube.

How to find the surface area of a figure?

The surface area of a 3 dimensional figure or solid figure is the sum of the area of the whole surface.

Therefore,

surface area of the cube = 6a²

where

a = side length

surface area of the cube = 6 × 6²

surface area of the cube = 6 × 36

surface area of the cube = 216 units²

surface area of the second rectangular prism = 2(lh + lw + hw)

where

l = lengthw = widthh = height

Therefore,

surface area of the second rectangular prism = 2(54 + 54 + 16)

surface area of the second rectangular prism = 2(124)

surface area of the second rectangular prism = 248 units²

Therefore,

surface area of the third rectangular prism = 2(13.5 + 216 + 16)

surface area of the third rectangular prism = 2(245.5)

surface area of the third rectangular prism = 491 units²

Therefore, the least surface area is the cube.

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Please solve 1, 2, 6, 7, 13, 14, 17, 20, 22, 25,and 30

Answers

(5x-3)(8x-4) = 10x² - 11x + 3.(2x+8)(7x+6) = 7x² + 38x +24x.

The expressions on both sides of the equal sign are examples of the product of two polynomials, and the goal is to simplify these products into the standard form of a single polynomial. To do this, we use the distributive property of multiplication over addition.

Starting with the first expression (5x-3)(8x-4). We use the distributive property to expand the product of two polynomials into a single polynomial:

(5x-3)(8x-4) =

= (5x × 8x) + (5x × -4) + (8x × -3) + (- 4 × -3) =

= 40x² - 20x - 24x + 12 =

= 40x² - 44x + 12 =

= 10x² - 11x + 3.

In a similar manner, the second expression can be expanded and simplified. We use the distributive property to expand the product of two polynomials into a single polynomial:

(2x+8)(7x+6) =

= (2x × 7x) + (2x × 6) + (8 × 7x) + (8 × 6) =

= 14x² + 12x + 56x + 48 =

= 14x² + 68x + 48 =

= 7x² + 38x +24x.

So both expressions have been simplified into the standard form of a single polynomial, and both are equal to the expressions on the right side of the equal sign.

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the x-coordinate is the a. first number of an ordered pair and represents the point's horizontal location. b. second number of an ordered pair and represents the point's horizontal location. c. second number of an ordered pair and represents the point's vertical location. d. first number of an ordered pair and represents the point's vertical location.

Answers

The x-coordinate is the a) first number of an ordered pair and represents the point's horizontal location.

An ordered pair is a composition of the x coordinate also known as abscissa and the y coordinate also known as ordinate, having two values written in a fixed order within parentheses.

The ordered pair helps to locate a point on the Cartesian plane for better visual comprehension and its numeric values in an ordered pair can be integers or fractions. It is represented as (x, y) Where, x = abscissa, the distance measure of a point from the primary axis “x” and, y = ordinate, the distance measure of a point from the secondary axis “y”

Hence, the x-coordinate is the first number of an ordered pair and represents the point's horizontal location.

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cylinder is cut in thirds, find surface area of the small cylinders. Radius is 0.25, height is 1.2, surface area is 2.28 and volume is 0.2356

Answers

The surface area of each small cylinder is 2.28 square units

How to find the surface area of the cylinder

The surface area of each small cylinder is:

Surface area = 2πr(h + r)

Where

r is the radius (0.25) and

h is the height (1.2).

Plugging in the values, we get:

Surface area = 2 * π * 0.25 * (1.2 + 0.25)

Surface area = 2 * π * 0.25 * 1.45

Surface area = 2.28

Each small cylinder has a surface area of 2.28 square units.

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A random sample of teenagers were surveyed about
their favorite sport. The bar graph below displays their
responses.
Frequency
(0
Basketball
Favorite Sports
Football
Lacrosse
Soccer
Favorite Sport
Volleyball
Which of the following statements is correct?
O The bar for lacrosse is one-third the height of the
bar for football.
O More teenagers in the sample chose lacrosse over
volleyball as their favorite sport.
OTwice as many teenagers in the sample chose
soccer over basketball as their favorite sport.
Twice as many teenagers in the sample chose
football over basketball as their favorite sport.

Answers

The bar for lacrosse is one third the height of the bar for football

Answer:

it is C i just got a 100 on the unit test review

Step-by-step explanation:

Type an essay response to the following prompt. Completely explain all parts of your response in your essay.
1) In your words, write a definition for sales tax. 2) if you buy a meal from a restaurant that cost $15.00, and the tax is 7% how much do you pay in taxes? Explain in detail the steps you would take to solve this tax question

Answers

You paid $16.05 with taxes for a meal.

The definition of the sales tax is given below.

What is a percentage?

A ratio or value that may be stated as a fraction of 100 is called a percentage. And it is represented by the symbol '%'.

Given:

1) If you buy a meal from a restaurant that cost $15.00, and the tax is 7%,

then the amount of the tax is,

= 15 x 7 / 100

= $1.05

2) The sales tax:

The government levies a consumption tax known as a sales tax on the purchase of goods and services. At the point of sale, a traditional sales tax is imposed, collected by the shop, and forwarded to the government.

Therefore, the taxed amount is $1.05.

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Write 5 2/11 as a decimal rounded to the nearest tenth.

Answers

Answer:

5.18181818182

5.2 (nearest 10th)

Step-by-step explanation:

Decide if each statement about the expressions is true or false for each statement.
a. 6(-b+8) and 2(-3b + 4) are equivalent
expressions.
b. -8h-3.5 and -0.5(16h - 7) are equivalent
expressions.
c. -9(k-5+ 2k - 8) and -27k + 117 are
equivalent expressions.
d. (36m +12) and 12m + 4 are equivalent
expressions.
True False
O
Il cholves bold hitems

Answers

a. False .   6(-b+8) and 2(-3b + 4) are non equivalent expressions.

b. False .  -8h-3.5 and -0.5(16h - 7) are non equivalent expressions.

c. True . -9(k-5+ 2k - 8) and -27k + 117 are equivalent expressions.

d. False .(36m +12) and 12m + 4 are equivalent non expressions.

What are equivalent expressions ?

Equivalent expressions are expressions that work the same even though they look different. If two algebraic expressions are equivalent, then the two expressions have the same value when we plug in the same value(s) for the variable(s).

What are non equivalent expressions ?

If "x" is the same for both equations, then they are equivalent. If "x" is different (i.e., the equations have different roots), then the equations are not equivalent.

Hence ,

a. False .   6(-b+8) and 2(-3b + 4) are not equivalent expressions.

b. False .  -8h-3.5 and -0.5(16h - 7) are not equivalent expressions.

c. True . -9(k-5+ 2k - 8) and -27k + 117 are equivalent expressions.

d. False .(36m +12) and 12m + 4 are equivalent not expressions.

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Simplify the expression:
[tex]\frac{\frac{a+b}{2a^2} }{\frac{a-b}{4a} }[/tex]

Answers

The simplification of the given expression gives the value 2(a + b) / a(a - b).

What are Expressions?

Expressions are mathematical statements which consist of two or more terms and terms are connected to each other using mathematical operators like addition, multiplication, subtraction and so on.

The given expression is,

[(a + b) / 2a²] ÷ [(a - b) / 4a]

The fractional term in the denominator of the main expression can be written as the multiplication of it's reciprocal.

[tex]\frac{a}{b}[/tex] ÷ [tex]\frac{c}{d}[/tex] = [tex]\frac{a}{b}[/tex] × [tex]\frac{d}{c}[/tex]

So the expression becomes,

[tex]\frac{a+b}{2a^2}[/tex] × [tex]\frac{4a}{a-b}[/tex]

= 2(a + b) / a(a - b)

Hence the simplified form of the given expression is 2(a + b) / a(a - b).

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3(2x + 1) + 2(x + 4)

Answers

Answer: 8x + 11

Step-by-step explanation:

1. Distribute the 3 on both variables. SO 3 times 2x plus 3 times 1 is (6x+3).

2. Do the same for the 2. You get (2x +8)

3.(6x+3) + (2x+8).

4. Rid the parenthesis.

5. 6x + 3 +2x + 8.

6. Combine like terms.

7. 8x + 11 is your solution.

Make a scatter plot of the data below.
Speed (mph)
Stopping distance (ft)
10
12.5
20
36.0
30
69.5
40
114.0
50
169.5
60
249.0
70
325.5

Using the quadratic regression equation
y = 0.06 x squared + 0.31 x + 4
predict what your stopping distance would be if you were going 80 miles per hour.
a.
363.2 ft
b.
412.8 ft
c.
355.2 ft
d.
33.6 ft

Answers

By using the quadratic regression feature of a graphing calculator a quadratic model would be;

⇒ y = 0.06x² + 0.31 x + 4

And, Your stopping distance would be if you were going 80 miles per hour is,  412.8 ft.

What is a quadratic equation?

A quadratic equation is the second-order degree algebraic expression in a variable. the standard form of this expression is  ax² + bx + c = 0 where a. b are coefficients and x is the variable and c is a constant.

Speed (mph)           Stopping distance (ft)

10                                12.5

20                               36.0

30                               69.5

40                               114.0

50                               169.5

60                               249.0

70                               325.5

Now, Use the quadratic regression feature of a graphing calculator to find a quadratic model.

Hence, From the above data, we get;

⇒ y = 0.06x² + 0.31 x + 4

Hence, Your stopping distance would be if you were going 80 miles per hour is,

⇒ y = 0.06x² + 0.31 x + 4

⇒ y = 0.06(80)² + 0.31 (80) + 4

⇒ y = 384 + 24.8 + 4

⇒ y = 412.8 ft

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I’m not sure how to do it I’ve done a similar question but I don’t get this one

Answers

The standard deviation for the given data is 5

What is Standard Deviation ?

The standard deviation is a metric that reveals how much variance from the mean there is, including spread, dispersion, and spread. A "typical" variation from the mean is shown by the standard deviation. Because it uses the data set's original units of measurement, it is a well-liked measure of variability.

Given that,

the data,

X            Xₙ - X₀            (Xₙ - X₀)²

18            -7                      49

21             -4                      16

24            -1                        1

24            -1                        1

25             0                       0

31              6                      36

32            7                     49  

175                                  152

X₀  = 175/7 = 25

Variance  =    (Xₙ - X₀)²/(n-1)

                 =  152/(7-1)

                 =   25.33

Standard deviation =  √Variance

                                =  √25.33

                                =   5.03

Hence, the standard deviation is 5

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Round 2 , 236.8 to the nearest ten

Answers

2,240 mark me brainliest

A cylindrical vase has height 15 in. and radius 3in. Find the exact surface area of the vase in terms of . Suppose a second vase has double the​ radius, but the same surface area. What is the height of this​ vase?

Answers

Answer: pi*3^2= 9pi  

pi*6=6pi

6pi*17= 102pi

102pi+9pi= 111pi in. squared

pi*6^2=36pi

pi*12=12pi

36pi+12pi*x=111pi

12pi*x=75pi

x=6.25pi

x=Height btw

OAB is a sector of a circle.
Calculate the radius of the circle to 2 d.p.
B.
131°
cm
192 cm
Not drawn accurately

Answers

The radius of the circle is 83.91 cm

How to determine the radius of the circle

From the question, we have the following parameters that can be used in our computation:

Angle = 131 degrees

LEngth of arc = 192 cm

The length of arc is calcuulated as

Length = Angle/360 * 2pi r

Substitute the known values in the above equation, so, we have the following representation

131/360 * 2 * 22/7 * r = 192

So, we have

r = (192 * 7 * 360)/(131 * 2 * 22)

Evaluate

r = 83.91

Hence, the radius is 83.91 cm

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Can someone tell me how to do this step by step please

Answers

Step-by-step explanation:

Pythagoras

[tex] {a}^{2} + {b}^{2} = {c}^{2} [/tex]

Plugging in numbers

[tex] {4}^{2} + {8}^{2} = {c}^{2} [/tex]

If we do the math given

[tex]16 + 64 = {c}^{2} - - - 80 = {c}^{2} [/tex]

Last but not least, we root both sides

[tex] \sqrt{80} = c[/tex]

Which means C = 8.9

a three-person committee is chosen at random from a group of 6 women and 3 men. find the probability that the committee contains at least one man.

Answers

The probability that the committee contains at least one man is 16/21 or 0.7619 or 76.19%.

To find the probability, we divide the number of committees that contain at least one man by the total number of possible committees.

The total number of possible committees is the number of ways to choose 3 people from the 9 total people (6 women and 3 men). This can be calculated using the combination formula C(9,3) = 9! / (3!(9 - 3)!) = 84.

The number of committees that contain at least one man is the number of committees that contain exactly 1 man plus the number of committees that contain exactly 2 men plus the number of committees that contain exactly 3 men.

Exactly 1 man: C(3,1) x C(6,2) = 45

Exactly 2 men: C(3,2) x C(6,1) = 18

Exactly 3 men: C(3,3) = 1

Adding up the results of these three calculations, we find that the number of committees that contain at least one man is

45 + 18 + 1 = 64

probability of having at least one man = 64/84 = 16/21 = 0.7619 = 76.19%

So, the probability that the committee contains at least one man is 16/21 or 0.7619 or 76.19%.

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PROBLEM #2
Three stores are having a sale on apples. Which store has the
BETTER deal?
FRUIT MARKET 5 apples for 2.25 FRUITZ: 8 apples for 4.20
VITAMIN C:$6.62 from 12 apples

Answers

0.45 is the smallest cost per apple, the best deal can be found at Fruit Market.

What do you mean by cost?

Cost refers to the amount of money, time, or resources that are required to obtain, produce, or achieve something. It can refer to the expense involved in purchasing a product or service, or the investment required to start a new business, undertake a project, or undertake some other endeavor. In general, cost can be thought of as the sacrifice made in order to gain something of value.

To compare the deals, we need to find the cost per apple for each store.

For Fruit Market: 5 apples cost 2.25, so the cost per apple is 2.25 / 5 = 0.45.

For Fruitz: 8 apples cost 4.20, so the cost per apple is 4.20 / 8 = 0.525.

For Vitamin C: 12 apples cost 6.62, so the cost per apple is 6.62 / 12 = 0.55.

Since 0.45 is the smallest cost per apple, the best deal can be found at Fruit Market.

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you have two six-sided dice that you roll at the same time. how would you calculate the probability of rolling a 1 with the first die and a 5 with the second die?

Answers

The probability of rolling a 1 with the first die and a 5 with the second die is P(A ∩ B) = (1/6) x (1/6) = 1/36.

The probability of rolling a 1 with the first die and a 5 with the second die can be calculated using the joint probability formula. The joint probability formula is P(A ∩ B) = P(A) x P(B|A). In this case, A is rolling a 1 with the first die and B is rolling a 5 with the second die. P(A) is the probability of rolling a 1 with the first die, which is 1/6. P(B|A) is the probability of rolling a 5 with the second die given that a 1 was rolled with the first die, which is also 1/6. Therefore, the probability of rolling a 1 with the first die and a 5 with the second die is P(A ∩ B) = (1/6) x (1/6) = 1/36.

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20 PNTS!! WILL MARK BRAINLIEST QUICK! fill this out

Answers

Answer:

2. 3 and 5

3. 3 and 4

4. 3 and 2

5. 3 and 6

J.D. Power and Associates surveys new automobile owners to learn about the quality of recently purchased vehicles. The following questions were asked in the J.D. Power Initial Quality Survey, May 2012.
a. Did you purchase or lease the vehicle?
b. What price did you pay?
c. What is the overall attractiveness of your vehicle’s exterior? (Unacceptable, Average, Outstanding, or Truly Exceptional)
d. What is your average miles-per-gallon?
e. What is your overall rating of your new vehicle? (1- to 10-point scale with 1 unacceptable and 10 truly exceptional)

Answers

A plurality of magnitude can represent the property of number or amount, which exhibits both discontinuity and continuity and in the given situation, we would pay a quantitative amount to the seller.

What is Quantitative?

A property called quantity or amount can take the form of a plurality of magnitude, which shows both discontinuity and continuity.

Comparing quantities can be done by using phrases like "greater," "less," or "equal," as well as by assigning a numerical value that is a multiple of the unit of measurement.

Among the well-known examples of quantitative qualities are mass, time, distance, heat, and angle.

Along with quality, substance, change, and relationship, quantity is one of the fundamental categories of things.

Some quantities serve as states (properties, dimensions, qualities) of things like heavy and light, long and short, broad and narrow, little and large, or much and little, while others are such by their very nature (as numbers).

Therefore, in the given situation, we would pay a quantitative amount to the seller.

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Correct question:

J.D. Power and Associates surveys new automobile owners to learn about the quality of recently purchased vehicles. The following questions were asked in the J.D. Power Initial Quality Survey, May 2012.

What Price did you pay?

Please help me with this

Answers

Answer:

20

Step-by-step explanation:

You multiply the dimensions in the small triangle with fiveExample: base of the big triangle is 15 while the small triangle's base is 3. [tex] \frac{15}{3} = 5[/tex]So to get the height you have to multiply the height of the small triangle with 5 which is

[tex]4 \times 5 = 20[/tex]

The width of a rectangle is of the length. What is the perimeter ofthe rectangle when the width is inches?A

Answers

The perimeter of the rectangle when the width is 15 inches, would therefore be 90 inches

How to find the perimeter ?

The width of the rectangle is said to be half of the length which means that because the width is 15 inches, then the length would be:

= 2 x width

= 2 x 15

= 30 inches

As we now have the length as 30 inches and the width as 15 inches, the perimeter of the rectangle would therefore be :

= 30 + 30 + 15 + 15

= 60 + 30

= 90 inches

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The full question is:

The width of a rectangle is half of the length. What is the perimeter of the rectangle when the width is 15 inches?

please help find the sum without the use of a number line

Answers

step 1 :

BODMAS

STANDS FOR:brackets, of, division, multiplication ,addition ,subtraction.

so now you have to open the brackets then add following bodmas formula.

NOTE;THE NUMBER OR SYMBOL BEFORE THE BRACKET IS PART OF THE BRACKET.

+(-11/29) is the same -11/29

33/58-11/29=11/58

the trick really is to use BODMAS

^^

the time in hours taken to travel from city a to city b is what type of variable? multiple choice distraction discrete numerical categorical continuous numerical

Answers

The time in hours taken to travel from city A to city B is a continuous numerical variable.

A continuous numerical variable is a type of variable that can take on any value within a given range. It is numerical in nature, meaning it can be represented as a number, and it is continuous, meaning it can take on values at any point within a given range, not just specific, discrete values.

In the case of the time taken to travel from city A to city B, it can take on any value within a certain range of time, for example, from 0 hours to 24 hours.

This value can be any number, including a fraction of an hour, such as 3.5 hours or 4.75 hours, which are continuous values within the given range. This makes the time taken to travel a continuous numerical variable.

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