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Math Exam 1: Linear, Quadratic, Exponential Functions, Cost Analysis, Piece-wise Functions, Exams of Mathematics

Math exam #1 questions covering various topics including identifying the type of functions (linear, quadratic, or exponential) based on given data, cost analysis using equations, graphing piece-wise functions, and determining the demand function. Students are required to write equations, find slopes, bases, or quadratic coefficients, break-even quantities, x-intercepts, and maximum revenue.

Typology: Exams

Pre 2010

Uploaded on 08/18/2009

koofers-user-cy9
koofers-user-cy9 🇺🇸

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Download Math Exam 1: Linear, Quadratic, Exponential Functions, Cost Analysis, Piece-wise Functions and more Exams Mathematics in PDF only on Docsity! Math 1320, Exam #1 #1. Consider the data table: t z y x 3 0.25 3.1 8 5 12.55 4.464 24 7 24.85 6.42816 48 Each of x, y, and z is exactly linear, quadratic, or exponential function of t. Look at differences or ratios to determine which is what. Then write the corresponding equation and also the slope, base, or quadratic coefficient, as is appropriate. • x is ___________, x(t) = __________________ and ____________ is ___________________ word equation word number • y is ___________, y(t) = __________________ and ____________ is ___________________ word equation word number • z is ___________, z(t) = __________________ and ____________ is ___________________ word equation word number #2. A toy store must pay $12.60 each for a popular computer game. The store’s fixed cost for this game is $748. The store sells each one of these games for $16. a. Write the cost(q) equation. d. Find the break-even quantity. b. Write the revenue(q) equation. e. What is the revenue for this break-even quantity? c. Write the profit(q) equation. #3. Consider the piece-wise function 2 2 , if 1 1 ( ) , if 1 < 4 4 (4 ) , if 4 x x f x x x x x  − − ≤ ≤  = ≤  − − < a. Graph the function. (Axes included on the exam.) b. What is the domain of this function? c. What is the x-intercept of this function? d. Verify this last fact algebraically.
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