If QS and RT intersect M then the triangles PTM are congruent-If the above statement is true then mention answer as 1- else mention 0 false

Question

Toppr Admin · Accepted Answer

Given- PQ-PR and -x2220-PSQ-x2220-PTR-90-x2218-Now- In -x25B3-PSQ and -x25B3-PTRPQ-PR -Given-x2220-PSQ-x2220-PTR -each 90-x2218-x2220-SPQ-x2220-TPR -Common angle-Thus- -x25B3-PSQ-x2245-x25B3-PTR -ASA congruency-

If QS and RT intersect at M then the triangles PTM are congruent.
If the above statement is true then mention answer as 1, else mention 0 if false

Given: $P Q = P R$ and $∠ P S Q = ∠ P T R = 90^{\circ}$
Now, In $△ P S Q$ and $△ P T R$
$P Q = P R$ (Given)
$∠ P S Q = ∠ P T R$ (each $90^{\circ}$ )
$∠ S P Q = ∠ T P R$ (Common angle)
Thus, $△ P S Q ≅ △ P T R$ (ASA congruency)

If QS and RT intersect at M then the triangles PTM are congruent.If the above statement is true then mention answer as 1, else mention 0 if false

Given: PQ=PR and ∠PSQ=∠PTR=90∘Now, In △PSQ and △PTRPQ=PR (Given)∠PSQ=∠PTR (each 90∘)∠SPQ=∠TPR (Common angle)Thus, △PSQ≅△PTR (ASA congruency)

If QS and RT intersect at M then the triangles PTM are congruent.
If the above statement is true then mention answer as 1, else mention 0 if false

Given: $P Q = P R$ and $∠ P S Q = ∠ P T R = 90^{\circ}$
Now, In $△ P S Q$ and $△ P T R$
$P Q = P R$ (Given)
$∠ P S Q = ∠ P T R$ (each $90^{\circ}$ )
$∠ S P Q = ∠ T P R$ (Common angle)
Thus, $△ P S Q ≅ △ P T R$ (ASA congruency)