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Suppose that j(x) = h¯¹ (x) and that both j and h are defined for all values of x. Let h(6) = 4 and j(9) = -3. Evaluate if possible and enter the value of the expression in the blank. If you do not have enough given information to evaluate the expression, enter unknown in the blank beside the expression. (a) h(j(6)) = (b) j(h(6)) = (c) h-¹(-3) = (d) j(6) = (e) h(9) = (f) j-¹(-3) = (g) j(4) = (h) (h(4))-¹; = (i) (h(-3))-¹ =

Suppose that j(x) = h¯¹ (x) and that both j and h are defined for all values of x. Let h(6) = 4 and j(9) = -3. Evaluate if possible and enter the value of the expression in the blank. If you do not have enough given information to evaluate the expression, enter unknown in the blank beside the expression. (a) h(j(6)) = (b) j(h(6)) = (c) h-¹(-3) = (d) j(6) = (e) h(9) = (f) j-¹(-3) = (g) j(4) = (h) (h(4))-¹; = (i) (h(-3))-¹ =

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter1: Fundamental Concepts Of Algebra
Section1.1: Real Numbers
Problem 30E
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Suppose that j(x) = h-¹(x) and that both j and h are defined for all values of x. Let h(6) = 4 and j(9) = -3. Evaluate if possible and enter the value of the expression in the blank. If you do not have enough given information to evaluate the expression, enter unknown in the blank beside the expression. (a) h(j(6)) = (b) j(h(6)) = (c) h-¹(-3) = (d) j(6) = (e) h(9) = (f) j-¹(-3) = (g) j(4) = (h) (h(4))-¹ = (i) (h(-3))-¹ =
Transcribed Image Text:Suppose that j(x) = h-¹(x) and that both j and h are defined for all values of x. Let h(6) = 4 and j(9) = -3. Evaluate if possible and enter the value of the expression in the blank. If you do not have enough given information to evaluate the expression, enter unknown in the blank beside the expression. (a) h(j(6)) = (b) j(h(6)) = (c) h-¹(-3) = (d) j(6) = (e) h(9) = (f) j-¹(-3) = (g) j(4) = (h) (h(4))-¹ = (i) (h(-3))-¹ =
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