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simplify [√(x+16)]-4
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why dont u try first
rewrite (srqt(x+16))^-4
[(x+16)^1/2]^-4
[x+16]^(1/2*-4) [x+16]^(-4/2) [x+16]^(-2)
[sqrt(x-16)]-4 @aj01 this is the problem ☺
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okay
I dont know how to solve it, pls help.
i did solve it for you above
[(x+16)^1/2]^-4 [x+16]^(1/2*-4) [x+16]^(-4/2) [x+16]^(-2)
that -4 is not an exponent, it comes after the radical.
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i c
[(x+16)^.5]-4 adding 16/16 to x [(16/16x+16)^.5]-4 [(16(x/16+1))^.5]-4 4(x/16+1)^.5-4 4(sqrt(x/16-1)^.5-1)
i think the sqrt(x+16)-4 is simpler
\[\sqrt{x+16}-4=(x+16)^{\frac{1}{2}}-4=(x+16)^{\frac{2}{4}}-2^2=((x+16)^{\frac{1}{4}})^2-2^2\] Now apply \[a^2-b^2=(a+b)(a-b)\]
curious... is it to the power of (-4) or is it just.... minus 4...?
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