EWT | Academic Question

Questions
Question (21)
QN0019552
A square has area 40 cm². After halving its area, the new area becomes:
  • (A) 10 cm²
  • (B) 15 cm²
  • (C) 20 cm²
  • (D) 30 cm²

Correct Answer: C
Explanation:

40 ÷ 2 = 20 cm².

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Question (22)
QN0019553
In the folding activity, joining the crease intersections forms:
  • (A) A rectangle
  • (B) A rhombus
  • (C) A square
  • (D) A kite

Correct Answer: C
Explanation:

The points of intersection form the square PQRS.

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Question (23)
QN0019554
If a square has area 84 cm², its half-area square has area:
  • (A) 21 cm²
  • (B) 42 cm²
  • (C) 63 cm²
  • (D) 168 cm²

Correct Answer: B
Explanation:

84 ÷ 2 = 42 cm².

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Question (24)
QN0019555
Which mathematical idea is used to justify that PQRS is a square?
  • (A) Probability
  • (B) Triangle congruence
  • (C) Statistics
  • (D) Linear equations

Correct Answer: B
Explanation:

Triangle congruence helps establish equal sides and right angles.

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Question (25)
QN0019556
A square of area 96 cm² is halved. What is the area of the resulting square?
  • (A) 24 cm²
  • (B) 36 cm²
  • (C) 48 cm²
  • (D) 72 cm²

Correct Answer: C
Explanation:

96 ÷ 2 = 48 cm².

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Question (26)
QN0019557
If the area of the half-area square is 45 cm², what is the area of the original square?
  • (A) 60 cm²
  • (B) 75 cm²
  • (C) 90 cm²
  • (D) 120 cm²

Correct Answer: C
Explanation:

The original area is twice the half-area square: 45 × 2 = 90 cm².

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Question (27)
QN0019558
The vertices of the inner square in the folding activity lie on the:
  • (A) Diagonals only
  • (B) Midpoints of the sides
  • (C) Corners only
  • (D) Exterior region

Correct Answer: B
Explanation:

The inner square is formed by joining the midpoints of the sides.

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Question (28)
QN0019559
A square of area 128 cm² is transformed into a half-area square. The new area is:
  • (A) 32 cm²
  • (B) 48 cm²
  • (C) 64 cm²
  • (D) 96 cm²

Correct Answer: C
Explanation:

128 ÷ 2 = 64 cm².

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Question (29)
QN0019560
Two identical half-area squares together have area equal to:
  • (A) Half of the original square
  • (B) The original square
  • (C) Double the original square
  • (D) Four times the original square

Correct Answer: B
Explanation:

Each square has half the original area, so two together equal the original.

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Question (30)
QN0019561
If a square of area 60 cm² is halved twice successively, the final area is:
  • (A) 10 cm²
  • (B) 15 cm²
  • (C) 20 cm²
  • (D) 30 cm²

Correct Answer: B
Explanation:

60 → 30 → 15 cm².

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