Wednesday

November 26, 2014

November 26, 2014

Posted by **Queta** on Sunday, September 1, 2013 at 7:49am.

A. a = 0

B. b = 0

C. a < 0

D. b < 0

My answer I came up with was b or c I was not sure.

2. f ( x ) = - 6

x -1 and g ( x ) 4 x^2

select the solution for ( f +g ) ( x )

A. - 6 x - 1 + 4 x ^ 2

B. - 24 x^3 - 4 x^2

C. 24 x^2 - 1

D. - 6 x - 1 24 x^2

My answer I came up with is C.

3. f ( x ) = - 6 x - 1 and g ( x ) = 4 x^2 select the solution for ( f g )( x )

A. - 6 x - 1 + 4 x^2

B. -24 x^3 -4 x^2

C. - 24 x^2 - 1

D . -24 x^5

My answer I came up with was either C or D. was not sure.

4. The profit ( p) , in dollars , for a company is modeled by the function P ( x ) = - 750 x^2 + 15,000 x , Where x is the number of items produced. For which x is the number of items produced. For which values of x will the company lose money ?

A. x > 20

B. 2 < x < 10

C. 10 < x < 20

D. x < 2

My answer I came up with was A.

5. The function h ( x ) = 1 / 98 x^2 describes h ( x ) , the height of part of a roller coaster track , where x is the horizontal distance in feet from the center of this section of the track, The towers that support this part of the track are the same height and are 150 feet apart, which is the best estimate of the height of the towers ?

A. 121.2 feet

B. 85. 7 feet

C. 229. 6 feet

D. 57.4 feet

My answer I came up with was C. I am not sure .

- MATH I NEED HELP PLEASE -
**Steve**, Sunday, September 1, 2013 at 1:01pm#1 is (A) because then f(x) = 0x+b = b

and the range is just y=b

#2 (f+g)(x) = f(x) + g(x). So, (A)

#3 (fg)(x) = f(x) * g(x) = (-6x-1)(4x^2). So, (B)

#4 P(x) = - 750 x^2 + 15,000 x = 750x(20-x)

This is a parabola with roots at x=0,20

Since it opens downward, P(x) is positive only between the roots.

So, (A)

#5 Since the poles are 150 apart, -75<=x<=75

h(75) = 1/98 x^2 = 1/98 * 75^2 = 57.4

So, (D)

- MATH I NEED HELP PLEASE -
**Queta**, Sunday, September 1, 2013 at 5:03pmThank you Stevie

- MATH I NEED HELP PLEASE -
**stephanie**, Friday, April 18, 2014 at 10:03pmfind the function h(x)=1/98 x^2

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