Which of the following statements have the same results?: I: f(1) when f(x)=5x+1 II: f^-1(3) when f(x)=2x+3/5 III: 3y-7=y+5
substitute each value in x for example= f(1)= 5(1)+1= 6
Is the second one \(2x + \dfrac{3}{5}\), as you have written it, or did you intend \(\dfrac{2x+3}{5}\)?
For the first one I got 6. But I’m not sure with the others… This is the second one: |dw:1394295800124:dw|
Do you see how that is NOT what you originally wrote?
Sorry, it's what I meant to write.
You didn't answer my question. It is important to know how and why it is different. f(1) when f(x)=5x+1 ==> 5(1) + 1 = 5 + 1 = 6 -- We've seen that, already.
3y - 7 = y + 5 Subtract y 2y - 7 = 5 Add 7 2y = 12 Divide by 2 y = 6
The parentheses I added are NOT optional. Remember your Order of Operations. f^-1(3) when f(x)=(2x+3)/5 3 = (2x+3)/5 Multiply by 5 15 = 2x + 3 Subtract 3 12 = 2x Divide by 2 6 = x They all seem to be coming out 6.
I see the difference now, I'll keep that in mind. Thanks for your help:)
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