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Mathematics 12 Online
OpenStudy (anonymous):

Solve for v.

OpenStudy (anonymous):

OpenStudy (ilovecake):

Its c

OpenStudy (anonymous):

thanks!

OpenStudy (ilovecake):

:)

OpenStudy (anonymous):

noooo it is d

OpenStudy (ilovecake):

I got c

OpenStudy (anonymous):

?

OpenStudy (anonymous):

how? both of you

OpenStudy (ilovecake):

Its c!!!!!

OpenStudy (anonymous):

nooo it is : Mk = bv so v = Mk/b : D

OpenStudy (ilovecake):

whatever

OpenStudy (anonymous):

@AccessDenied

OpenStudy (anonymous):

okay

OpenStudy (ilovecake):

@undeadknight26

OpenStudy (anonymous):

gee it is too easy

OpenStudy (accessdenied):

Our equation is: \( M = \dfrac{bv}{k} \) We have division by k, so let's multiply both sides by k to cancel it out. \( M \times k = \dfrac{bv}{\cancel{k}} \times \cancel{k} \) \( Mk = bv \) Then to solve for v, you need to divide both sides by b. You can see how this works?

OpenStudy (anonymous):

so the answer is d?

OpenStudy (ilovecake):

Yes it is to easy

OpenStudy (anonymous):

not sure

OpenStudy (ilovecake):

Whatever^^^Hamoody is wrong

OpenStudy (anonymous):

@Ilovecake so its c thanks!

OpenStudy (accessdenied):

When you become so concerned with which is the right answer, you are not learning how to produce the answers through the Math work. If you work towards the solution by isolating v on the right side and applying the opposite operations (multiply-divide, add-subtract), your remaining solution will be the answer. Just try to understand that and you do not have to leave the choice to coin-flip.

OpenStudy (anonymous):

okay

OpenStudy (anonymous):

thanks :)

OpenStudy (accessdenied):

From the end of my previous post, I left off here: \( Mk = bv \) To isolate v, we must move the b over to the left side. It is multiplied, so we just divide both sides by b so that the right-side's b cancels. (b/b = 1.) \( \dfrac{Mk}{b} = v \)

OpenStudy (ilovecake):

Yes

OpenStudy (anonymous):

so its D

OpenStudy (ilovecake):

wow

OpenStudy (ilovecake):

its c...duhhhhhh

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