The position of an object at time t is given by s(t) = -9 - 3t. Find the instantaneous velocity at t = 8 by finding the derivative.
Derive -9-3t. Do you know how to do that?
@galacticwavesXX not exactly ... instruct me ?
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So you have s(t) = -9-3t the derivative would be s'(t) = -9-3t Which is d/dt because it is in respect of t. d/dt = nx^n-1
You understand what I wrote so far, correct?
yes carry on :) so far lol
still there?
Yea sorry open study on iPad is acting confused
okay so how is it done ?
to get the answer
We know that -9 is a constant and the derivative of a constant is 0. Also the power at t is 1 so now we can apply the rule d/dt = nx^n-1 where n is 1 because it is the power at t Which would give you s'(t) = -3 at t = 8
thats it ? wow THANKS SO MUCH!
one more ?
You welcome Ok
Here is the second one :)
Give me a min been a while since I done a problem like that
The vertical asymptote x=1
As x approaches 1 the limit goes to infinity
Those are the answers for that question
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