Lesson 6 4 transforming linear functions homework answers in 2021
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The graph of = −4 is steeper than the graph of =.
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The closer the number is to 1, the less scattered the data, the closer the number is to 0, the more scattered the data.
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Give an case of a additive function in equivalence form.
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All member is letter a transformation of the parent function.
We ar going to usance this same attainment when working with functions.
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How does the graphical record of = dissent from the graphical record of = −4?
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Purpose this deterrent example emphasizes graphing additive functions by victimization a table of values, plotting the x- and y-intercept or by victimisation the slope-intercept class of the equality of a line.
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4 for each additive function, circle if the function shifts up or downfield or if at that place is no alteration an.
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If the line becomes steeper, the occasion has been extended vertically or compressible horizontally.
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Lesson #1 - function transformations • lesson #2 - horizontal stretching of functions • deterrent example #3 - distinct functions • object lesson #4 - other look at bilinear and exponential models • lesson #5 - step functions revisited • deterrent example #6 - piecewise linear functions • lesson #7 - quadratic model.
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Last Update: Oct 2021
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21.10.2021 02:11
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