EWT | Academic Question

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Question (11)
QN0019582
An isosceles right triangle has equal sides of 6 units. The square of the hypotenuse is:
  • (A) 36
  • (B) 48
  • (C) 72
  • (D) 144

Correct Answer: C
Explanation:

c² = 2 × 6² = 72.

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Question (12)
QN0019583
If c² = 98, the equal sides of the isosceles right triangle are:
  • (A) 5 units
  • (B) 6 units
  • (C) 7 units
  • (D) 8 units

Correct Answer: C
Explanation:

2a² = 98 ⇒ a² = 49 ⇒ a = 7.

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Question (13)
QN0019584
The decimal value of √2 lies between:
  • (A) 1.2 and 1.3
  • (B) 1.3 and 1.4
  • (C) 1.4 and 1.5
  • (D) 1.5 and 1.6

Correct Answer: C
Explanation:

√2 ≈ 1.414.

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Question (14)
QN0019585
Which of the following is greater than √2?
  • (A) 1.3
  • (B) 1.4
  • (C) 1.414
  • (D) 1.5

Correct Answer: D
Explanation:

√2 ≈ 1.414, which is less than 1.5.

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Question (15)
QN0019586
If the equal sides of an isosceles right triangle are 8 units, then the hypotenuse is:
  • (A) 8√2
  • (B) 4√2
  • (C) 16
  • (D) √8

Correct Answer: A
Explanation:

c = a√2 = 8√2.

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Question (16)
QN0019587
A unit square is made of how many isosceles right triangles along its diagonal?
  • (A) 1
  • (B) 2
  • (C) 3
  • (D) 4

Correct Answer: B
Explanation:

A diagonal divides a square into two congruent isosceles right triangles.

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Question (17)
QN0019588
If a = 10 units, then c² equals:
  • (A) 100
  • (B) 150
  • (C) 200
  • (D) 400

Correct Answer: C
Explanation:

c² = 2 × 10² = 200.

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Question (18)
QN0019589
The number √2 is approximately equal to:
  • (A) 1.214
  • (B) 1.314
  • (C) 1.414
  • (D) 1.514

Correct Answer: C
Explanation:

√2 ≈ 1.41421356...

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Question (19)
QN0019590
The hypotenuse of an isosceles right triangle with equal sides 12 units lies between:
  • (A) 12 and 13
  • (B) 13 and 14
  • (C) 16 and 17
  • (D) 17 and 18

Correct Answer: C
Explanation:

c = √288, which lies between 16 and 17.

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Question (20)
QN0019591
Which equation correctly represents the area of a square with side c?
  • (A) c
  • (B) 2c
  • (C)
  • (D) c + 2

Correct Answer: C
Explanation:

Area of a square = side².

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