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Andrews [41]
3 years ago
11

F(2)=-2 and f(1)=1 write a linear function

Mathematics
1 answer:
Ipatiy [6.2K]3 years ago
4 0

Answer:

f(x) = -3x+4

Step-by-step explanation:

We can use the form y=mx+b to find the linear function.

From f(2)=-2 , we can write:

-2=2m+b

From f(1)=1 , we can write:

1=m+b

To find for m, we can substract the second equation from the first:

2m+b-(m+b) = -2-1

2m+b-m-b=-3

m=-3

To find for b, we can use substitution:

1 = m+b

1 = -3+b

b=4

∴ f(x) = -3x+4 is the linear function.

Hope this helps :)

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All the edges of a regular square pyramid have length 8. find the Volume of the pyramid, Lateral area of the pyramid and the Tot
nikitadnepr [17]

Answer:

1.120.68 cubic units

2.128 square units

3.192 square units

Step-by-step explanation:

First find the height of the pyramid.

Apply Pythagorean relationship where the base is a square, find the hypotenuse

a²+b²=c²---------apply this on the square base to find the length of the diagonal then divide by  2 to get the length from one square base to the center of the pyramid. With this length and the slant height, you can find the height of the pyramid.

8²+8²=c²

64+64=c²

128=c²

√128=c

11.31=c

c/2= 5.7

Finding height of the pyramid

8²-5.7²=h²

64-32=h²

32=h²

√32=h

5.7=h

Finding volume of the pyramid

v=a²*h/3 where a is the length of the edges=8  and h is the height of the pyramid= 5.7

v=8²* 5.7/3

v=64*1.889 =120.68 cubic units

2.

Lateral area of the pyramid is calculated by finding the product of the slant height of the pyramid and half the perimeter of the base.

L.S.A=1/2p*l where p is perimeter of the base and l is the slant height

slant height =8

Perimeter of the base= 8*4 =32

Half the perimeter of the base= 32/2=16

Lateral area= 16*8=128 square units

3. The total surface area of the pyramid is given by;

T.S.A=1/2p*l +B where B is area of the base

Area of the base=8*8=64

Lateral area= 128

T.S.A= 128+64 =192 square units

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3 years ago
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Answer:

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Step-by-step explanation:

I hope this helps :)

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8. A cent is 0.01 of a dollar
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Yes

Step-by-step explanation:

A dollar = 100 cents

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