find f(x-1) when f(x)= 5x^2-3x=7?
Favorite Answer
x = (3+sqrt149)/10 or (3-sqrt149)/10
2. x-1 = (3+sq.rt149)/10 -1 = (3+sq.rt149)/10 -10/10
= (-7+ sqrt149)/10 same idea for the other root
3 Plug this into the function in place of x
4. F(x-1) = 5[(-7+ sqrt149)/10]^2 – 3[(-7+ sqrt149)/10]
=12 – sqrt149 eventually. Do same for other root.
hint: watch negatives and squaring binomials
5(x – 1)^2 – 3(x – 1) = 7
which works out to the rather inelegant
5x^2 – 13x – 1 = 0
and sorry, you’re gonna have to solve that one yourself. Complete the square maybe?
and what du mean f(x)= 5x^2-3x=7? -7 or + 7?
anyway, whatever that is, f(-1)= 5(-1)^2-3(-1)±7
solve it yourself.
O, i thought i saw f(-1).
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