SOLUTION: g (a)= 2a^2 - 13a + 24 find a so that g(a) =4

SOLUTION: g (a)= 2a^2 - 13a + 24 find a so that g(a) =4

Algebra.Com

Question 1133495: g (a)= 2a^2 - 13a + 24 find a so that g(a) =4
Answer by ikleyn(52879) (Show Source): You can put this solution on YOUR website!
.

g(a) = 4 means


2a^2 - 13a + 24 = 4.


Simplify and solve for "a".

RELATED QUESTIONS
(4a^4-8a^3-3a^2+13a-6)/(2a^3-a^2-3a+2) (answered by jsmallt9)

{{{a^2+13a+36=0}}} (answered by jim_thompson5910)

Perform the indicated operation H(a) = a+3 G(a)= a^2+2a find: (H X... (answered by Fombitz)

Given the function g described by g(x)=6x, find each of the following, (a) g(-4) (b)... (answered by solver91311)

The graph of the function is given (a) Find g(-4), g(-2), g(0), g(2), and g(4). (b)... (answered by solver91311)

The area of the rectangle is 2a^2+13a-24. If the length of the rectangle is given as... (answered by josgarithmetic)

For the function g(t) = -3t^2 + t - 4, find: a. g(-2) b. g(-1) c. g(0) d. g(1) e.... (answered by Mathtut)

Find functions f and g so that the composition of f and g is H. H(x) = |4 - 3x^2|... (answered by josgarithmetic)

Find functions f and g so that f [g(x)] = H(x) where H (x) =... (answered by Fombitz)