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Given that |ST| = |SR| and m TSR = 70^, TSR is an isosceles triangle. In an isosceles triangle, the base angles opposite the equal sides are equal.

Chemistry

ScanSolve AI Answer

Step 1: Identify the properties of triangle △TSR\triangle TSR.
Given that ∣ST∣=∣SR∣|ST| = |SR| and m∠TSR=70∘m\angle TSR = 70^\circ, △TSR\triangle TSR is an isosceles triangle. In an isosceles triangle, the base angles opposite the equal sides are equal.
The sum of angles in a triangle is 180∘180^\circ.

m∠STR+m∠SRT+m∠TSR=180∘m\angle STR + m\angle SRT + m\angle TSR = 180^\circ

Since m∠STR=m∠SRTm\angle STR = m\angle SRT:

2⋅m∠SRT+70∘=180∘2 \cdot m\angle SRT + 70^\circ = 180^\circ 2⋅m∠SRT=180∘−70∘2 \cdot m\angle SRT = 180^\circ - 70^\circ
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