Mathematics, 21.01.2020 01:31 ghetauto
F(x) = b^x and g(x) = log b x are inverse functions. explain why each of the following are true.
1. a translation of function f is f1(x) = b^(x-h). it is equivalent to a vertical stretch or vertical compression of function f.
2. the inverse of f1(x) = b^(x-h) is not equivalent to a translation of g.
3. the inverse of f1 (x) =b^(x-h) is not equivalent to a vertical stretch or vertical compression of g.
4. the function h(x) = log c x is a vertical stretch or compression of g or of its reflection -g. read this as"negative g"
will probably needs to use the properties of exponents and logarithms and change of base formulas to change the functions into alternate forms
Answers: 1
Mathematics, 22.06.2019 01:00
How many zeros does this polynomial function, y=(x-8)(x+3)^2
Answers: 1
Mathematics, 22.06.2019 04:30
1.)solve for z. -52=-4z 2.)solve for p 9/2.3=9.2 3.)solve for y. -1.17y=5.85 4.)solve for x. 3x/8=6
Answers: 1
F(x) = b^x and g(x) = log b x are inverse functions. explain why each of the following are true.
Law, 15.01.2021 20:00
Arts, 15.01.2021 20:00
Mathematics, 15.01.2021 20:00
Mathematics, 15.01.2021 20:00
Mathematics, 15.01.2021 20:00
Mathematics, 15.01.2021 20:00
Biology, 15.01.2021 20:00
Mathematics, 15.01.2021 20:00
Computers and Technology, 15.01.2021 20:00
Mathematics, 15.01.2021 20:00
Biology, 15.01.2021 20:00