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The length of AB
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11 Mar 2024, 02:21
11 Mar 2024, 02:21
Expert Reply
1
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Question Stats:
71% (03:18) correct
28% (03:00) wrong based on 7 sessions
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The length of \(\overline{AB}\).
GRE AB.jpg [ 10.72 KiB | Viewed 628 times ]
A. 11.3
B. \(2 \sqrt{30}\)
C. \(\sqrt{23}\)
D. \(2 \sqrt{46}\)
E. \(2 \sqrt{26}\)
Attachment:
GRE AB.jpg [ 10.72 KiB | Viewed 628 times ]
A. 11.3
B. \(2 \sqrt{30}\)
C. \(\sqrt{23}\)
D. \(2 \sqrt{46}\)
E. \(2 \sqrt{26}\)
Part of the project: The Butler-GRE Daily New Quant and Verbal Questions to Practice (2023) - Gain 20 Kudos & Get FREE Access to GRE Prep Club TESTS
~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
Free Materials for the GRE General Exam - Where to get it!!
GRE Geometry Formulas
GRE - Math Book
~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
Free Materials for the GRE General Exam - Where to get it!!
GRE Geometry Formulas
GRE - Math Book
Find the length AB
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15 Mar 2024, 10:07
15 Mar 2024, 10:07
Expert Reply
Find the length \(\overline{AB}\)
GRE triangle AB.jpg [ 10.51 KiB | Viewed 657 times ]
A. 11.3
B. \(2 \sqrt{30}\)
C. \(\sqrt{23}\)
D. \(2 \sqrt{46}\)
E. \(2 \sqrt{26}\)
Attachment:
GRE triangle AB.jpg [ 10.51 KiB | Viewed 657 times ]
A. 11.3
B. \(2 \sqrt{30}\)
C. \(\sqrt{23}\)
D. \(2 \sqrt{46}\)
E. \(2 \sqrt{26}\)
Part of the project: The Butler-GRE Daily New Quant and Verbal Questions to Practice (2023) - Gain 20 Kudos & Get FREE Access to GRE Prep Club TESTS
~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
Free Materials for the GRE General Exam - Where to get it!!
GRE Geometry Formulas
GRE - Math Book
~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
Free Materials for the GRE General Exam - Where to get it!!
GRE Geometry Formulas
GRE - Math Book
Find the length AB
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11 Jun 2024, 05:06
11 Jun 2024, 05:06
1
Expert Reply
OE
\(\frac{\overline{AC}}{ \overline{AB}}\)\(=\frac{\overline{AB}}{ \overline{AD}}\)
Common entity is AB so we put =c
\(\frac{23}{c}=\frac{c}{8
}\)
Solve
\(c^2=184\)
\(c=2 \sqrt{46}\)
\(\frac{\overline{AC}}{ \overline{AB}}\)\(=\frac{\overline{AB}}{ \overline{AD}}\)
Common entity is AB so we put =c
\(\frac{23}{c}=\frac{c}{8
}\)
Solve
\(c^2=184\)
\(c=2 \sqrt{46}\)
