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Practice Text
1. Multiply and Simplify: (a) (4x -5)2
(b) (2x-5)(4x2 + 10x +25)
2. Divide (2x3 – 13x2 + 16x+ 9) (x +5)
3. Find the equation of the line through (-4,0) and
perpendicular to 2y = 4x – 6.
4. Given f(x) = x2 and g(x) = 3x + 10, compute the following
(a) f(-2) (b) g(-2)
(c) f(-2) + g(-2) (d) f(-2) g(-2)
5. Compute the composition f(g(5)) if f f(x)= x2 -2x
and g(x) = 3x-5
6. Find the average rate of change of
the function f over the indicated interval.
f(x) = 4x2 – 5x ; [1,2]
7. The price of a new item was $1000.
After 5 years, the price dropped to $850. Assume the price decreased
linearly. Let C represents the cost function after x years.
(a) Find a linear function (C = ax+b) for the price after x years.
(b) Interpret the meaning of the values of a and b.
(c) Use the linear function to find the cost after 7years.
8. Find the values of a and b in f(x) = ax + b, if f(-1) = 9 and f(2) = 3
9. In 2008 the cost of a new electronic game was $699.
After 2 years, the cost increased to $899.
Assume the cost increased linearly.
Let C represents the cost function at any time x years.
(a) Find a linear function (C = ax+b) for the cost after x years.
(b) Interpret the meaning of the values of a and b
(c) Use the linear function to find the cost after 5years.
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