If y=15 when x=3, find x when y=20.
Well it looks like as 'x' goes up so does 'y' Direct Variation \[\large y = kx\] So when y = 15 and x = 3 \[\large 15 = 3k\] \[\large k = 5\] This is our common ratio... Now that we have it \[\large y = 5x\] we can solve for 'x' in the second part....when y = 20 \[\large 20 = 5x\] \[\large x = \frac{20}{5}\] \[\large x = ?\]
But how can you assume a direct variation?
Yes it's Direct Variation as it says in the instructions. I got to y=5x, but how did you get the 20? That's what confuses me, thanks.
Right...Well as it asks in the question... "find x when y = 20"
So where you have \[\large y = 5x\] To solve for 'x' all you do is plug in that 'y' they provided you \[\large 20 = 5x\]
oh haha! Okay wow, thanks I don't know how I didn't see that. Thanks man, you helped me :)
No problem :)
Join our real-time social learning platform and learn together with your friends!