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Cjfrfr:
@AZ
Cjfrfr:
...
AZ:
So to vertically stretch or compress, you would have to change the 'c' in \( y = ce^{ax} + b\)
vertical compressions would have to be a number between 0 and 1
vertical stretch would mean that c is greater than 1
and since it's a vertical compression by a factor of 6, that means... you're dividing by 6
so 1/6
does that make sense?
Cjfrfr:
@az wrote:
So to vertically stretch or compress, you would have to change the 'c' in \( y = ce^{ax} + b\)
vertical compressions would have to be a number between 0 and 1
vertical stretch would mean that c is greater than 1
and since it's a vertical compression by a factor of 6, that means... you're dividing by 6
so 1/6
does that make sense?
u smart🤟
klmjnmkj:
0.16
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AZ:
if you're reflecting across the y-axis
you need to replace x with `-x`
and if you're shifting the graph up by 1 unit, what would your 'b' be?
AZ:
@klmjnmkj wrote:
0.16
I'm sure you can just keep it as 1/6 since that would be more precise
klmjnmkj:
-b
AZ:
no
we're shifting UP by 1 unit
klmjnmkj:
+b
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AZ:
+ b means you're shifting up by 'b' units
but what if you're shifting up by '1' unit?
klmjnmkj:
+1
AZ:
there we go
so can you put everything I told you together?
klmjnmkj:
1/6e^-x+1
AZ:
you got it!
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