y=e^-2x+10 as a transformation of y=e^x Write the series of transformation
@ganeshie8
so basically I'm supposed to describe the horizontal shifts and vertical pelletfs keeping in mind of stretches and compressions
so for instance, y=1/2(x+6)^2-9 would be a horizontal shift left 6 units followed by a vertical compression of 1/2 and then a vertical shift down 9 units
right, lets start with parent graph y = e^x
y = e^(2x) compresses the parent graph by 2
after that, y=e^(-2x) flips the graph vertically
after that, y = e^(-2x) + 10 shifts the graph up by 10 units
okay so that means there is a vertical compression of 2 and a reflection across the x axis and a vertical shift up 10 unites
y = e^(2x) compresses the parent graph `horizontally` by 2
oh right
okay so that means there is a `horizontal` compression of 2 and a reflection across the `y` axis and a vertical shift up 10 unites
see if that looks good ^
yep. i meant to type y
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