Yulia
2020-11-09
Answered

Explain why the basic transformations of the parent function $y={x}^{5}$ will only generate functions that can be written in the form $y=a{(x\text{}-\text{}h)}^{5}\text{}+\text{}k$

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timbalemX

Answered 2020-11-10
Author has **108** answers

Sterp 1

When

When

When

Which is the same as a vertical shift by a factor

Therefore, by vertical and horizontal stretch of

Step 2 When

When

Note that sign of

Step 3

When

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Given $S{L}_{2}(\mathbb{Z})$, what interpretation is available for the hyperbolic elements? What is true, if we consider a congruence subgroup?

I heard that there is a connection with certain class numbers.

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g is related to one of the six parent functions.

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b) Describe the sequence of transformations from f to g.

c) Sketch the graph of g by hand.

d) Use function notation to write g in terms of the parent function f.

$g\left(x\right)=\text{}-2|x\text{}-\text{}1|\text{}-\text{}4$

a) Identify the parent function f.

b) Describe the sequence of transformations from f to g.

c) Sketch the graph of g by hand.

d) Use function notation to write g in terms of the parent function f.

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To calculate: To write the given statements (a) and (b) as functions f(x) and g(x)respectively.

Professor Harsh gave a test to his college algebra class and nobody got more than 80 points (out of 100) on the test.

One problem worth 8 points had insufficient data, so nobody could solve that problem.

The professor adjusted the grades for the class by

a. Increasing everyones

Professor Harsh gave a test to his college algebra class and nobody got more than 80 points (out of 100) on the test.

One problem worth 8 points had insufficient data, so nobody could solve that problem.

The professor adjusted the grades for the class by

a. Increasing everyones

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h is related to one of the six parent functions.

(a) Identify the parent function f.

(b) Describe the sequence of transformations from f to h.

(c) Sketch the graph of h by hand.

(d) Use function notation to write h in terms of the parent function f.

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Find the x-and y-intercepts of the graph of the equation algebraically.

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The sum of three times a first number and twice a second number is 43. If the second number is subtracted from twice the first number, the result is -4. Find the numbers.

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Is the vector space