Evaluate -s^4 when s= -3
substiute s=-3 \[\implies -(-3)^4\] so do you know the value of (-3)^4?
My issue is that I'm not sure if the problem will translate into -3^4 or 3^4
it translates to -3^4
because the negative sign is outside of the parenthesis..make sense?
Even if the original problem does not contain parenthesis?
hmm...in the original problem what you're raising to 4 is s right? and it is given that s = -3 so you're going to raise -3 to the 4th power which translates to (-3)^4 because -3 is the WHOLE s...that's why you put a parenthesis. then there's a negative sign outside -(-3)^4 right?
Well when I'm substituting -s with -3, it seems to me that those two negative signs would cancel each other out?
Sorry it took me so long to respond- for some reason it wouldn't allow me to post!
noooo
remember PEMDAS
you raise s = -3 to 4 first THEN multiply to -1
would you like to see an example?
Yes please!
\[\huge -x^2y^3\] given that x= -4 and y = 2 so if you substitute.. \[\huge \implies -(-4)^2 (2)^3\] remember that: \[\huge (-4)^2 \implies -4 \times -4 \implies 16\] and \[\huge (2)^3 \implies 2\times 2 \times 2 \implies 8\] so... \[\huge -(-4)^2 (2)^3 \implies -(16)(8) \implies -128\]
did that help?
YES!!!! OK I see it now!!! Thank you!
welcome
So it would be -(-3)^4 which would be -(81) and my final answer would be -81
right!!!
Awesome! Thanks again!
welcome
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