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PQR is an equilateral triangle and QRST is a square. Then ∠PSR is
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In the given figure, if \( P Q R \) is an equilateral triangle and QRST is a square, then \( \an...
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In the given figure, PQR is an equilateral triangle and QRST is a square. Then ∠PSR is
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PQR is a equilateral triangle and QRST is a square.prove that:- PT=PS angle SR=15°
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In the given figure TPQ is equilateral triangle formed on a side PQ of a square PQRS. show that
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\( P Q R S \) is a square and \( S R T \) is an equilateral triangle. Prove that (i) \( P T=Q T ...
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PQRS is a square and SRT is an equilateral triangle. Prove that (i) PT = QT (ii) ∠TQR = 15°
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In the figure BCDE is a square and ABC is an equilateral triangle then ADC is
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1Lines and Angles + 1 Triangle + 1Quadrilateral
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IX Triangles In figure, PQRS is a square and SRT is an equilateral triangle Prove that i PT QT ,
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In the given figure, PQRS is a square and SRT is an equilateral triangle. Prove that (i) \( \mat...
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In the adjoining figure, A B C D is a square and E D C is an equilateral triangle. Prove that (i)...
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Ex 7 3 Class 9 Maths Question EXAMPLE 7
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84. PQRS is a rectangle in which side of PQ = 24 cm and QR = 16 cm. T is point on RS. || edu214
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Triangles (Q # 1 to 13) # Chapter 7 # Class 9 # SOF
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60. PQRS is a square whose side is 16 cm. What is the value of the side (in cm) of the || edu214
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In the figure, given below, triangle ABC is right-angled at B. ABPQ and ACRS are squares. Prove ...
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In the given figure, \( \mathrm{PS}=\mathrm{QR} \) and \( \angle \mathrm{SPQ}=\angle \mathrm{RQP...
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In the given figure, if \( A Y \perp Z Y \) and \( B Y \perp X Y \), such that \( A Y=Z Y \) and...
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In the fig.BA prpndiculr to AC and DE prpendiculr to EF such that BA=DE and BF=DC.Prove that AC =EF.
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In the given figure, \( \mathrm{X} \) and \( \mathrm{Y} \) are two points on equal sides \( \mat...
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In aQ R, if P Q=Q R and L, M and N are the mid-points of the sides P Q, Q R and R P respectively....
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CBSE-IX-Congruent Triangles-Session-2(21/11/2023)
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CBSE-IX-Congruent Triangles-MR-8(18/10/2022)
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91. In ∆ABC, D and E are the points on sides AC and AB, respectively, such that ∠ADE= || edu214
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