\(यदि (U={1,2,\ldots,64}) और (A={x:x\in U,x=2^k\) जहाँ \(k\in\mathbb{N}_0}), तो (A') में (4) से विभाज्य संख्याओं की संख्या कितनी है\)?

\(If (U={1,2,\ldots,64}) and (A={x:x\in U,x=2^k\) where \(k\in\mathbb{N}_0}), how many numbers divisible by (4) are in (A')\)?

Explanation opens after your attempt
Correct Answer

A. (10)

Step 1

Concept

There are (16) numbers divisible by (4) up to (64). Among them (4,8,16,32,64) are powers of (2), so (11) remain.

Step 2

Why this answer is correct

The correct answer is A. (10). There are (16) numbers divisible by (4) up to (64). Among them (4,8,16,32,64) are powers of (2), so (11) remain.

Step 3

Exam Tip

(64) तक (4) से विभाज्य संख्याएं (16) हैं। इनमें (4,8,16,32,64) (2) की घातें हैं, इसलिए (11) नहीं बल्कि (11) बचते हैं।

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Mathematics Answer, Explanation and Revision Hints

\(यदि (U={1,2,\ldots,64}) और (A={x:x\in U,x=2^k\) जहाँ k\in\mathbb{N}_0}), तो (A') में (4) से विभाज्य संख्याओं की संख्या कितनी है? \(/ If (U={1,2,\ldots,64}) and (A={x:x\in U,x=2^k\) where \(k\in\mathbb{N}_0}), how many numbers divisible by (4) are in (A')\)?

Correct Answer: A. (10). Explanation: (64) तक (4) से विभाज्य संख्याएं (16) हैं। इनमें (4,8,16,32,64) (2) की घातें हैं, इसलिए (11) नहीं बल्कि (11) बचते हैं। / There are (16) numbers divisible by (4) up to (64). Among them (4,8,16,32,64) are powers of (2), so (11) remain.

Which concept should I revise for this Mathematics MCQ?

There are (16) numbers divisible by (4) up to (64). Among them (4,8,16,32,64) are powers of (2), so (11) remain.

What exam hint can help solve this Mathematics question?

(64) तक (4) से विभाज्य संख्याएं (16) हैं। इनमें (4,8,16,32,64) (2) की घातें हैं, इसलिए (11) नहीं बल्कि (11) बचते हैं।