NSTSE (National Science Talent Search Exam- Unified Council) Class 10: Questions 958 - 960 of 1484

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Question number: 958

» Mathematics » Circles

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MCQ▾

Question

In figure, and is right angled. Then ________.

Triangle poly1 Triangle poly1: Polygon A, B, C Segment c Segment c: Segment [A, B] of Triangle poly1 Segment a Segment a: Segment [B, C] of Triangle poly1 Segment b Segment b: Segment [C, A] of Triangle poly1 Segment k Segment k: Segment [B, C] Segment f Segment f: Segment [A, D] Segment g Segment g: Segment [E, F] Segment h Segment h: Segment [F, G] Segment i Segment i: Segment [H, I] Segment j Segment j: Segment [I, J] Point A A = (4.16,2.76) Point A A = (4.16,2.76) Point A A = (4.16,2.76) Point B B = (1.89, -1.2) Point B B = (1.89, -1.2) Point B B = (1.89, -1.2) Point C C = (6.41, -1.27) Point C C = (6.41, -1.27) Point C C = (6.41, -1.27) Point D Point D: Point on k Point D Point D: Point on k Point D Point D: Point on k

Image of a Triangle ABC in Which AD⊥BC and ∠B is Right Angled

Representing the image of a triangle ABC in which AD⊥BC and ∠B is right angled

Choices

Choice (4) Response

a.

b.

c.

d.

Question number: 959

» Mathematics » Circles

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MCQ▾

Question

A beam of length 17 m reaches the top of building 8 m from ground. Then the horizontal distance between them is ________.

Choices

Choice (4) Response

a.

15 m

b.

9 m

c.

25 m

d.

17 m

Question number: 960

» Mathematics » Circles

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MCQ▾

Question

In , AD is the median then = ________.

Triangle poly1 Triangle poly1: Polygon A, E, C Triangle poly2 Triangle poly2: Polygon A, B, E Segment c Segment c: Segment [A, E] of Triangle poly1 Segment a Segment a: Segment [E, C] of Triangle poly1 Segment b Segment b: Segment [C, A] of Triangle poly1 Segment b_1 Segment b_1: Segment [A, B] of Triangle poly2 Segment a_1 Segment a_1: Segment [B, E] of Triangle poly2 Segment d Segment d: Segment [E, A] of Triangle poly2 Segment f Segment f: Segment [E_1, F] Segment g Segment g: Segment [F, G] Segment h Segment h: Segment [A, D] Point A A = (1.66,2.66) Point A A = (1.66,2.66) Point A A = (1.66,2.66) Point E E = (1.7, -0.52) Point E E = (1.7, -0.52) Point E E = (1.7, -0.52) Point C C = (4, -0.56) Point C C = (4, -0.56) Point C C = (4, -0.56) Point B B = (-0.46, -0.5) Point B B = (-0.46, -0.5) Point B B = (-0.46, -0.5) Point D Point D: Point on a_1 Point D Point D: Point on a_1 Point D Point D: Point on a_1

Image of a Triangle ABC in Which AD is Median

Representing the image of a triangle ABC in which AD is median

Choices

Choice (4) Response

a.

b.

c.

d.

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