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.
find \(s'(t)\) it's pretty straightforward
-33?
no, \[\frac{d}{dt}-9-3t \] -9 goes to 0 (no t) -3t goes to -3 (remove 1 t per d/dt) so \[s'(t)=-3\]
i just plugged it in, i didnt to the derivative.... im dumb
lol, it happens
can you help me with some more questions?
sure
Use graphs and tables to find the limit and identify any vertical asymptotes the function.
im thinking it is 0 for the limit
no, if you think about it. as \(x \rightarrow 10\) that denominator is going to -> 0 if you have anything divided by 0 it's gonna be bad
So, we are gonna have a vertical asymptote at x=10
it says you can use a table to find the limit, so take the function and plug in a number really close to 10 on both sides and see what happens. 9.9999999 and 10.00001 for example
.001 and .01?
wait they are the same
they should be large numbers.
10 and 10
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