Problem 1 :
You are given the dollar value of a product in 2015 and the rate at which the value of the product is expected to change during the next 5 years. Write a linear equation that gives the dollar value V(t) of the product in terms of the year t. (Let t = 15 represent 2015)
2015 value $225,000 |
Rate $5700 decrease per year |
Solution :
Problem 2 :
The “rise to run” ratio of the roof of a house determines the steepness of the roof. The rise to run ratio of the roof in the figure is y = 2 to x = 3. Determine the maximum height in the attic of the house, if the house is w = 30 feet wide.
Solution :
Problem 3 :
Use the graphs of f and g to graph h(x) = (f + g)(x).
(To graph h(x), use 4 segments each with closed end points on both ends)
Solution :
Problem 4 :
Find the following. (Simplify your answers completely.)
a) (f + g)(x)
b) (f - g)(x)
c) (fg)(x)
d) (f/g)(x)
What is the domain of f/g? (Enter your answer using interval notation)
Solution :
Problem 5 :
f(x) = x2 - 1
g(x) = x - 3
Evaluate the indicated function algebraically for f(x) and g(x) given above.
Solution :
Pre-Calculus Problems and Solutions (Part - 1)
Pre-Calculus Problems and Solutions (Part - 2)
Pre-Calculus Problems and Solutions (Part - 3)
Pre-Calculus Problems and Solutions (Part - 4)
Pre-Calculus Problems and Solutions (Part - 5)
Pre-Calculus Problems and Solutions (Part - 6)
Pre-Calculus Problems and Solutions (Part - 7)
Pre-Calculus Problems and Solutions (Part - 8)
Pre-Calculus Problems and Solutions (Part - 9)
Pre-Calculus Problems and Solutions (Part - 10)
Pre-Calculus Problems and Solutions (Part - 11)
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