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Table of contents
- Horizontal stretching of functions homework answers in 2021
- Horizontal and vertical stretch
- Key features of functions common core algebra ii homework answers
- Translate left 9 units stretch vertically by a factor of 5, and translate down 23 units
- Vertical stretch horizontal stretch
- Desmos
- 12 parent functions and transformations answer key
- What is a horizontal stretch
Horizontal stretching of functions homework answers in 2021
Horizontal and vertical stretch
Key features of functions common core algebra ii homework answers
Translate left 9 units stretch vertically by a factor of 5, and translate down 23 units
Vertical stretch horizontal stretch
Desmos
12 parent functions and transformations answer key
What is a horizontal stretch
When to apply horizontal stretch to a function?
We can apply horizontal stretch to a function by multiplying its input values by a scale factor, a, where 0 < 1/a < 1. What does this mean for functions such as f (x)? When 1/a is multiplied to x, f (x)’s graph stretches horizontally by a scale factor of a.
Which is the result of f ( x ) being stretched horizontally?
The function g (x) is the result of f (x) being stretched horizontally by a factor of 1/5.
Can a function be stretched by a factor of 3?
To attain y = |x/3|, we stretch the parent function y = |x| by a factor of 3. The graph shown above confirms this, and we can apply the same process when horizontally stretching the graphs of other functions. Ready to graph more functions and apply horizontal stretches?
What are the scale factors of a horizontal stretch?
We can see two scale factors applied to n (x): 3 on the output value and 1/4 for the input value. Applying what we know on vertical and horizontal stretches, we have n (x) = 3·m (1/4 · x). Meaning, n (x) is the result of m (x) being vertically stretched by a scale factor of 3 and horizontally stretched by a scale factor of 1/4.
Last Update: Oct 2021
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21.10.2021 04:18This tutorial for concretion shows how to determine the absolute integral of A function. The equation of the horizontal asymptote can be recovered by dividing all term in some the numerator and the denominator away x and investigation the behaviour of the function equally x→ ± ∞.