P. Iff: [-4,0]→R is defined by e* + sin x, its even extension to [- 4, 4] is given by (a) – e-lx| - sin|x| (c) e-lxl + sin| x| (b) e-lx| – sin|x| (d) - e-lx| + sin|x|

Calculus: Early Transcendentals
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Author:James Stewart
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Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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79. Iff: [-4, 0] R is defined by e* + sin x, its even extension
to [- 4, 4] is given by
(a) – e-lx| - sin|x|
ni (c) e-lxl
80. If g(x) be a function defined on [- 1, 1] if the area of the
equilateral triangle with two of its vertices at (0, 0) and
(x, g(x)) is /3/4, then
(a) g(x)=± (1- x²)
(c) g(x) = (1 – x²)
If
(b) e-lx| - sin|x|
+ sin|x|
(d)-
- e-x1 + sin| x| 0
(b) g(x) = - V(1– x²)
(d) g(x) = (1+ x²)
30
Transcribed Image Text:79. Iff: [-4, 0] R is defined by e* + sin x, its even extension to [- 4, 4] is given by (a) – e-lx| - sin|x| ni (c) e-lxl 80. If g(x) be a function defined on [- 1, 1] if the area of the equilateral triangle with two of its vertices at (0, 0) and (x, g(x)) is /3/4, then (a) g(x)=± (1- x²) (c) g(x) = (1 – x²) If (b) e-lx| - sin|x| + sin|x| (d)- - e-x1 + sin| x| 0 (b) g(x) = - V(1– x²) (d) g(x) = (1+ x²) 30
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