Overline MD cong overline LS additional information is necessary to show that triangle MTD cong triangle LGS by SSS?

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Mathematics Nick 4 years 2021-07-19T04:07:29+00:00 2021-07-19T04:07:29+00:00 1 Answers 17 views 0

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trucchi · Answer 1 · 2021-07-19T04:08:36+00:00

trucchi

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2021-07-19T04:08:36+00:00 July 19, 2021 at 4:08 am

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Answer:

$TD \cong GS$

Step-by-step explanation:

See comment for complete question

Given:

$TM \cong GL$

$MD \cong LS$

Required

The information that shows $\triangle MTD \cong \triangle LGS$ by SSS

By SSS implies that, the three sides of both triangles are congruent

Already, we have:

$TM \cong GL$

$MD \cong LS$

The third side of $\triangle MTD$ is $TD$

The third side of $\triangle LGS$ is $GS$

So, for both to be congruent by SSS, the third sides must be congruent

i.e.

$TD \cong GS$