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Finding rate of change (I'll post the photo in replies..)
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do u want the answer straight up or the steps to it?
Finding the rate of change is a fancy way of saying find the slope, so you are given p(x)=3x+4 and the interval [2, 2+h] Just plug in 2 and 2+h for x using \(\large \frac{f(b) - f(a)}{b-a} \) with the interval [a, b]: \(\large p(2) = 3(2)+4 =10\) and \(\large p(2+h)= 3(2+h) +4 = 10+3h \) Plugging it in: \(\Large \frac{(10+3h)-10}{(2+h)-2} \) I'm sure you could finish it from here
@luigi0210 wrote:
Finding the rate of change is a fancy way of saying find the slope, so you are given p(x)=3x+4 and the interval [2, 2+h]
Just plug in 2 and 2+h for x using \(\large \frac{f(b) - f(a)}{b-a} \) with the interval [a, b]:
\(\large p(2) = 3(2)+4 =10\)
and
\(\large p(2+h)= 3(2+h) +4 = 10+3h \)
Plugging it in:
\(\Large \frac{(10+3h)-10}{(2+h)-2} \)
I'm sure you could finish it from here
average rate of change = p(b) - p(a)
b - a a=2 and b=2+ℎ p(2+h)=3(2+h)+4=6+3h+4=10+3h p(2)=3(2)+4=6+4=10 (10+3h - 10
(2+h) - 2 = 3h ---- = 3 3
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@fwval wrote:
do u want the answer straight up or the steps to it?
@sailor wrote:
@fwval wrote:
do u want the answer straight up or the steps to it?
Its alright ^^
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