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In the given pairs of triangles of figure, using only RHS congruence criterion, determine which pairs of triangles are congruent. In congruence, write the result in symbolic form:

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प्रश्न

In the given pairs of triangles of the figure, using only RHS congruence criterion, determine which pairs of triangles are congruent. In congruence, write the result in symbolic form:

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उत्तर

In ∆XYZ and ∆UZY,

∠Y = ∠Z  ...(Each 90°)

XZ = UY  ...(Given hypotenuse)

YZ = ZY  ...(Common)

∴ ∆XYZ ≅ ∆UZY  ...(RHS criterion)

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अध्याय 6: Triangles - Exercise [पृष्ठ १७७]

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एनसीईआरटी एक्झांप्लर Mathematics Exemplar Class 7
अध्याय 6 Triangles
Exercise | Q 135. (b) | पृष्ठ १७७

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संबंधित प्रश्न

Given below are measurements of some parts of two triangles. Examine whether the two triangles are congruent or not, using the RHS congruence rule. In the case of congruent triangles, write the result in symbolic form:

∆ABC, ∠B = 90°, AC = 8 cm, AB = 3 cm.

∆PQR, ∠P = 90°, PR = 3 cm, QR = 8 cm.


ABC is an isosceles triangle with AB = AC and AD is one of its altitudes.


(i) State the three pairs of equal parts in ∆ADB and ∆ADC.
(ii) Is ∆ADB ≅ ∆ADC? Why or why not?
(iii) Is ∠B = ∠C? Why or why not?
(iv) Is BD = CD? Why or why not?


In the given figure, ∠CIP ≡ ∠COP and ∠HIP ≡ ∠HOP. Prove that IP ≡ OP.


Is ΔPRQ ≡ ΔQSP? Why?


State whether the two triangles are congruent or not. Justify your answer


For the given pair of triangles state the criterion that can be used to determine the congruency?


In the given pairs of triangles of the figure, using only RHS congruence criterion, determine which pairs of triangles are congruent. In congruence, write the result in symbolic form:


In the given pairs of triangles of the figure, using only RHS congruence criterion, determine which pairs of triangles are congruent. In congruence, write the result in symbolic form:


In the given pairs of triangles of the figure, using only RHS congruence criterion, determine which pairs of triangles are congruent. In congruence, write the result in symbolic form:


In the following figure, QS ⊥ PR, RT ⊥ PQ and QS = RT.

  1. Is ∆QSR = ∆RTO? Give reasons.
  2. Is ∠PQR = ∠PRQ? Give reasons.


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