Horizontal stretch by a factor of 1/3
WebNo, they do not always intersect the horizontal axis. The graph may or may not intersect the horizontal axis, depending on how the graph has been shifted and reflected. It is … Web13 jan. 2024 · 1 answer vertical reflection: -f (x) vertical stretch by a factor of 4: -4f (x) horizontal compression by a factor of 1/2: -4f (2x) shift left 5: -4f (2 (x+5)) down 3: -4f (2 (x+5))-3 answered by oobleck January 13, 2024 Answer this Question Still need help? You can ask a new question or browse more Algebra Math 3 questions.
Horizontal stretch by a factor of 1/3
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Web23 okt. 2024 · A horizontal stretch occurs when a base graph is widened along the x-axis and away from the y-axis. We can understand the family of functions’ graphs by … WebFinal answer. Step 1/1. For the function f ( x) = 2 x 2 − 3: Vertical stretch: The coefficient of x 2 is 2, which is greater than 1, indicating a vertical stretch by a factor of 2. Vertical shift: The constant term is -3, which means the graph is shifted downward by 3 units. Horizontal shift: There is no horizontal shift, as the x-term is not ...
Web17 dec. 2024 · If you have a function in the form of f ( k x), the graph is horizontally scaled by a factor of k and the bigger the magnitude of k, the more compressed the graph gets, and the inverse is true. So the transformation y = f … Web6 sep. 2024 · When 1/a is increased to x, f( x)’s graph stretches horizontal by a range variable. Let’s proceed and consider how f( x) = x2 will undoubtedly be influenced by a …
WebIn general we have: Horizontal Stretches, Compressions, and Reflections Compared with the graph of y = f(x), y = f ( x), the graph of y =f(a⋅x), y = f ( a ⋅ x), where a ≠ 0, a ≠ 0, is compressed horizontally by a factor of a a … Web17 mrt. 2024 · The horizontal shrink means you shrink x by a factor of 1/2. Currently the slope on the right side of the V is 1, so to "shrink" it, you actually DIVIDE by 1/2, giving …
WebThis is called a horizontal stretch. A point (a,b) ( a, b) on the graph of y= f(x) y = f ( x) moves to a point (ka,b) ( k a, b) on the graph of y =f(x k). y = f ( x k). This transformation type is formally called horizontal scaling (stretching/shrinking). DIFFERENT WORDS USED TO TALK ABOUT TRANSFORMATIONS INVOLVING y y and x x
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