8^(y-3)=2^y i dont understand?
you need both sides of the equation to have the same base... the you can equate the powers and solve for y 8 = 2^3 so the equation is \[(2^3)^{ y - 3} = 2^y\] just equate the powers and solve for y
equate them?
Put them into an equation: 3(y-3) = y Since the base is the same on both sides
Sorry its just not making sense to me. I multiply both sides by 3?
One law of exponents states that \[(x^a)^b = x^{ab}\] 8^(y-3) = (2^3)^(y-3) = 2^(3y-9)
ok so after i get 2^3y-9=2^y what do i do from there? sorry math is my worse subject
No problem. Now since they have the same base, 2. You only need to check the exponents. 3y-9 = y
ohhh that makes sense. so you just drop the base! and i think the answer would be 4.5? thank you:)
Thats correct, well done!
i dont understand either
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