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Why does t+5 squared = t + 5, but a^2 + 6a + 9 squared = |a + 3|, instead of a + 3?
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\[\sqrt{t + 5} = t + 5..\]
That is the problem that you are to solve: \[\sqrt{t+5}=t+5\] Step 1. square both sides of the equation getting:\[t+5=t ^{2}+10t+25\] consolidate terms and simplify \[t ^{2}-9t+20\] quadratic equation that can be factored and solved. \[(t-5)(t-4)=0\] t=5 and t=4
the other equation is stating: \[a ^{2}+6a+9=(a+3)^{2}\] which is true. Any more questions?
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