Mathematics

Mathematics, 25.07.2019 12:30, alexreddin3127

Which of the following functions could be the inverse of function f

Which of the following functions could be the inverse of function f

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Mathematics, 27.06.2019 19:00, lilbaby1433

1. how do you determine whether a function is an inverse of another function? add the functions. multiply the functions. find the composite of the functions. apply the vertical line test. 2. which of the following is the inverse function of f(x) = 3x? f(x) = x + 3 f(x) = x/3 f(x) = x - 3 f(x) = x3 3. which of the following statements is true? a function will always pass the vertical line test. all the answers are correct. if the function has an inverse function, then the inverse function will pass the vertical line test. if a function has an inverse function, then the original function will pass the horizontal line test. 4. what is the inverse function of f(x) = 3(x - 2)3? 5. which of the following is the inverse function of f(x) = 2x - 3? f(x) = (2x - 3 + 3)/2 f(x) = x+ 3/2 f(x) = x/2 + 3 f(x) = (x+3)/2

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Mathematics, 15.07.2019 18:40, jreasley3783

Which of the following statements are true? a. if the functions $f(x)$ and $g(x)$ have inverses, and $h = f \circ g,$ then the function $h$ has an inverse, and $h^{-1} = f^{-1} \circ g^{-1}.$ b. if $f(x)$ and $g(x)$ have inverses, then the function defined by $h(x) = f(x) + g(x)$ has an inverse. c. if $f(f(x)) = x$ for all $x,$ then the function $f(x)$ has an inverse. d. if $f(f(f( = x$ for all $x,$ then the function $f(x)$ has an inverse. e. if the function $f(x)$ has an inverse, and $f(x) \neq 0$ for all $x,$ then the function defined by $g(x) = \frac{1}{f(x)}$ has an inverse. f. if the function $f(x)$ has an inverse, then the function defined by $g(x) = [f(x)]^2$ has an inverse. g. if the function $f(x)$ has an inverse, and $f(x) \ge 0$ for all $x,$ then the function defined by $g(x) = \sqrt{f(x)}$ has an inverse. h. if $f(x) < f(y)$ for all $x > y,$ then the function $f(x)$ has an inverse. enter the letters of the true statements, separate d by commas. for example, if you think statements e and h are true, enter "e,h" without the quotation marks.

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Mathematics, 26.08.2019 10:30, Fatoucham1200

S1 w2 hwk invertible functions: find the inverse of each function. if the inverse is not a function, restrict the doma function. 7. given: f(x) = {(-13,,-,-,-, - ,6), (9,10), (14, 32)] find: f'(x) = 20. f(x) = {(-3,,-,-,-5), (1. - ,,,8)) 8. the function g(x) is shown on the graph below. graph the inverse of g(x) on the same set of axes. 9. is the graph of the inverse of g(x) also a function? justify your answer.

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Mathematics, 27.08.2019 01:10, niyatocute9212

Discuss the relationship between functions, their inverses, and the results of function operations. choose one type of function operation (composition, sum or difference, product or quotient) and explore the related question. you may use equations, diagrams, or graphs to organize and present your thoughts. choose any two specific functions that have inverses. use your chosen functions to answer any one of the following questions: if the inverses of two functions are both functions, will the inverse of the composite function made by the original functions also be a function? if the inverses of two functions are both functions, will the inverse of the sum or difference of the original functions also be a function? if the inverses of two functions are both functions, will the inverse of the product or quotient of the original functions also be a function?

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Which of the following functions could be the inverse of function f
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