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For all values of t for which it is defined, the expression
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16 Jun 2022, 15:26
16 Jun 2022, 15:26
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Question Stats:
71% (01:00) correct
28% (02:53) wrong based on 7 sessions
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For all values of t for which it is defined, the expression \(\frac{t^2+7t+10}{t^2-4}\) can be simplified as
A. \(\frac{7t+10}{-4}\)
B. \(\frac{t+5}{t-2}\)
C. \(\frac{t+5}{t+2}\)
D. \(\frac{-5}{2}\)
E. \(\frac{t+3}{t}\)
A. \(\frac{7t+10}{-4}\)
B. \(\frac{t+5}{t-2}\)
C. \(\frac{t+5}{t+2}\)
D. \(\frac{-5}{2}\)
E. \(\frac{t+3}{t}\)
Part of the project: GRE QCQ & PS 3 Questions Every One DAILY Challenge - (2022)
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GRE Math Essentials for a TOP Quant Score - Q170!!! (2021)
GRE Geometry Formulas for a Q170
GRE - Math Book
~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
GRE Math Essentials for a TOP Quant Score - Q170!!! (2021)
GRE Geometry Formulas for a Q170
GRE - Math Book
Re: For all values of t for which it is defined, the expression
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17 Jun 2022, 07:56
17 Jun 2022, 07:56
1
\(\frac{t^2+7t+10}{t^2-4}\)
\(\frac{(t+5)(t+2)}{(t-2)(t+2)}\)
\(\frac{t+5}{t-2}\)
Answer \(B\)
\(\frac{(t+5)(t+2)}{(t-2)(t+2)}\)
\(\frac{t+5}{t-2}\)
Answer \(B\)
gmatclubot
Re: For all values of t for which it is defined, the expression [#permalink]
17 Jun 2022, 07:56
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