Asked by Jeff
Chapter 6, Section 6.1, Question 036
The function g(x) is obtained by shifting the graph of y=x^2
If g(3) = 25
(a) g is the result of applying only a horizontal shift to y=x^2
g(x) =
(b) g is the result of applying only a vertical shift to y=x^2
g(x) =
g left-parenthesis x right-parenthesis equals
(c) g is the result of applying a horizontal shift right 2 units and an appropriate vertical shift of y=x^2
g(x) =
The function g(x) is obtained by shifting the graph of y=x^2
If g(3) = 25
(a) g is the result of applying only a horizontal shift to y=x^2
g(x) =
(b) g is the result of applying only a vertical shift to y=x^2
g(x) =
g left-parenthesis x right-parenthesis equals
(c) g is the result of applying a horizontal shift right 2 units and an appropriate vertical shift of y=x^2
g(x) =
Answers
Answered by
Steve
(a) 5^2 = 25, and we want
(3-h)^2 = 25
so, 3-h = ±5
g(x) = (x+2)^2 or (x-8)^2
(b) g(x) = x^2+16
(c) shift right 2 is (x-2)^2
Since (3-2)^2 = 1,
g(x) (x-2)^2 + 24
(3-h)^2 = 25
so, 3-h = ±5
g(x) = (x+2)^2 or (x-8)^2
(b) g(x) = x^2+16
(c) shift right 2 is (x-2)^2
Since (3-2)^2 = 1,
g(x) (x-2)^2 + 24
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