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Ugo [173]
3 years ago
14

Which function does this graph represent? A. F(x) = 3(x 1)2 2 B. F(x) = -3(x 1)2 2 C. F(x) = -3(x 1)2 − 2 D. F(x) = 3(x − 1)2 2.

Mathematics
1 answer:
zubka84 [21]3 years ago
5 0

By analysing graph and then checking for all options we got that graph represent the function F(x) = -3(x +1)^2+ 2

<h3>What is function ?</h3>

Function is a relation from one set to another with a property that every element of a first set has a unique image in second set.

Here by looking at graph we can say that graph is if a quadratic equation

and it passes through (0,-1) and also from (-1,2)

Now we will check all options

(1)

Given function is

F(x) = 3(x +1)^2+ 2

Put x=0

F(0) = 3(0+1)^2+ 2=3+2=5

This function not passes through point (0,-1)

(2)

Given function is

F(x) = -3(x +1)^2+ 2

Put x=0

F(0) = -3(0+1)^2+ 2=-3+2=-1

Put x= -1

F(-1) = -3(-1 +1)^2+ 2=0+2=2

This function passes through both points (0,-1) and (-1,2)

(3)

Given function is

F(x) = -3(x +1)^2- 2

Put x= -1

F(-1) = -3(-1 +1)^2-2=0-2=-2

This function not passes through point (-1,2)

(4)

Given function is

F(x) = 3(x +1)^2+ 2

Put x=0

F(0) = 3(0+1)^2+ 2=3+2=5

This function not passes through point (0,-1)

By analysing graph and then checking for all options we got that graph represent the function F(x) = -3(x +1)^2+ 2

To learn more about function visit : brainly.com/question/25638609

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Answer: A. y=x²-9x+20

Step-by-step explanation:

As we can see from the graph there are two x-intercepts: (4,0) (5,0)

The easiest way we can do, is we plug these two values into each of the choices.

A. y=x²-9x+20

(4, 0) YES

(5,0) YES

B. y=x²-8x+18

(4, 0) NO

(5, 0) NO

C. y=x²+9x+20

(4, 0) NO

(5, 0) NO

D. y=x²+x-12

(4, 0) NO

(5, 0) NO

Therefore, the answer should be y=x²-9x+20

Hope this helps!! :)

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Step-by-step explanation:

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C be the number of cards Calvin has

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is 2.5

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Calvin has 1 more than 1 1/2 times the number of cards bill has.

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Alan and Calvin have the same number of cards

So A=C

WE plug in A and C equations and solve for B

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1B -11 = 1 (Add 11 on both sides)

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