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a+1=√b+1 for b solve
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\[\sqrt{b}=a+1-1\] \[\sqrt{b}=a\] \[b=a^{2}\]
a. b = a2+ 2a b. b = a + 2a2 c. b = 2a2+ a which one?
\[a+1=\sqrt{b+1}\]\[(a+1)^2=(\sqrt{b+1})^2\]\[(a+1)^2 = b+1\]\[b= (a+1)^2 -1 = ...?\] To expand (a+1)^2, you can use the identity (a+b)^2 = a^2 + 2ab+b^2
ans.a a^2+2a
\[b=a^{2}+2a+1-1\] \[b=a^{2}+2a\]
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@Luis_Rivera that is sqrt{b+1}.
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