CUET General Test 05/05/2024

CUET General Test 05/05/2024

Hello Friends, CUET General Test 05/05/2024 की 174वीं पोस्ट पर आपका स्वागत है। पिछली 173 पोस्ट्स, वेबसाइट सीयूईटीनाउ.कॉम (cuetnow.com) पर जरुर देखें। इनमें करंटअफेयर्स सहित सीयूईटी यूजी जनरल टेस्ट के सिलेबस को कवर करने का पूरा प्रयास किया गया है।

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आज की पोस्ट इसप्रकार है:

Q 2495) An item is bought for Rs. 60. For how much amount should that item be sold, to gain 25%?

(A) Rs. 65      (B) Rs. 70      (C) Rs. 75     (D) Rs. 80

Ans:  (C) Rs. 75

Solution: Cost Price = Rs. 60  and Gain =25%

Selling Price = Cost price (1 + Gain% /100 )

= 60 ( 1 + 25 /100 ) = 60 (1 + 1/4)

= 60 x 5/4  = Rs. 75

Q 2496) The smallest natural number by which 24 must be divided to obtain a perfect cube ?

(A) 3      (B) 5      (C) 6     (D) 9

Ans: (A) 3

Solution: Factors of 24 are 2, 2, 2 and 3 .

Therefore, by dividing 24 by 3 we obtain 8, which is a perfect cube.

Q 2497) The volume and base area of a cuboid are 200 cm3 and 20 cm respectively. Its height is ?

(A) 10 cm       (B) 15 cm      (C) 20 cm      (D) 25 cm

Ans: (A) 10 cm

Q 2498) Which smallest number should be added to 79 so as to make it a perfect square ?

(A) 1       (B) 2       (C) 3      (D) 4

Ans: (B) 2

Solution: 79 +2 =81.

81 is a perfect square.

Q 2499) By selling an item for Rs. 110 a trader gains 10 %. The cost price of item will be ?

(A) 100       (B) 110       (C) 115      (D) 120

Ans: (A) 100

Solution: Cost Price = 100 x 110/110 = Rs. 100

Other Question:

Q 2500) A rectangle have dimensions 8 cm and 6 cm. Its length of diagonal will be ?

(A) 8 cm       (B) 10 cm       (C) 12 cm      (D) 14 cm

Ans: (B) 10 cm

Solution: Length of diagonal = √8² + 6² = √64 +36 = √100 = 10 cm

Q 2501)

CUET General Test 05/05/2024

In the given figure, what will be the acute angle between the diagonals, if a diagonal of a rectangle is inclined to one side of the rectangle at 25° ?

(A) 40°      (B) 45°      (C) 50°       (D) 55°

Ans: (C) 50°

Solution: Diagonals of a rectangle are equal and bisect each other.

According to figure AO = BO

∠OAB = ∠OBA = 25°

∠AOB = 180° – (25° + 25°) = 130°

Acute angle between the diagonals = 180° – 130° = 50°

धन्यवाद

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