Stretch Vs Compress at Julian Byrd blog

Stretch Vs Compress. If the constant is between 0 and 1, we get a horizontal stretch; H (x) = 1/ (3x) flip it upside down: Here are some things we. If the line becomes flatter, the function has been stretched horizontally or compressed vertically. Stretches and compressions change the slope of a linear function. The function v (x) = x 3 − 4x. Given a function [latex]y=f\left(x\right)[/latex], the form [latex]y=f\left(bx\right)[/latex] results in a horizontal stretch or compression. Figure 1 shows a function multiplied by constant factors 2 and 0.5 and. If the constant is greater than 1, we get a horizontal compression. If the constant is greater than 1, we get a vertical stretch; If the constant is between 0 and 1, we get a vertical compression. Horizontal stretch/compression by a factor of b. If the line becomes steeper, the function has been stretched vertically or compressed horizontally.

Transformation of Functions and Graphs Easy Sevens Education
from www.easysevens.com

Horizontal stretch/compression by a factor of b. If the constant is between 0 and 1, we get a vertical compression. Stretches and compressions change the slope of a linear function. Here are some things we. The function v (x) = x 3 − 4x. H (x) = 1/ (3x) flip it upside down: If the constant is between 0 and 1, we get a horizontal stretch; If the line becomes steeper, the function has been stretched vertically or compressed horizontally. If the constant is greater than 1, we get a vertical stretch; If the line becomes flatter, the function has been stretched horizontally or compressed vertically.

Transformation of Functions and Graphs Easy Sevens Education

Stretch Vs Compress If the constant is between 0 and 1, we get a vertical compression. If the constant is greater than 1, we get a vertical stretch; If the line becomes flatter, the function has been stretched horizontally or compressed vertically. Figure 1 shows a function multiplied by constant factors 2 and 0.5 and. Here are some things we. H (x) = 1/ (3x) flip it upside down: Given a function [latex]y=f\left(x\right)[/latex], the form [latex]y=f\left(bx\right)[/latex] results in a horizontal stretch or compression. Stretches and compressions change the slope of a linear function. If the line becomes steeper, the function has been stretched vertically or compressed horizontally. If the constant is between 0 and 1, we get a vertical compression. Horizontal stretch/compression by a factor of b. The function v (x) = x 3 − 4x. If the constant is greater than 1, we get a horizontal compression. If the constant is between 0 and 1, we get a horizontal stretch;

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