\(यदि (U={x:x\in\mathbb{N},1\leq x\leq 15}) और (A={x:x\in U, x\) is divisible by \(3}) है, तो (|\mathcal{P}(A')|) कितना है\)?

\(If (U={x:x\in\mathbb{N},1\leq x\leq 15}) and (A={x:x\in U, x\) is divisible by \(3}), what is (|\mathcal{P}(A')|)\)?

Explanation opens after your attempt
Correct Answer

C. \(2^{10}\)

Step 1

Concept

There are (5) numbers divisible by (3) from (1) to (15), so (|A'|=10). Hence (|\mathcal{P}(A')|=2^{10}).

Step 2

Why this answer is correct

The correct answer is C. \(2^{10}\). There are (5) numbers divisible by (3) from (1) to (15), so (|A'|=10). Hence (|\mathcal{P}(A')|=2^{10}).

Step 3

Exam Tip

(1) से (15) तक (3) से विभाज्य (5) संख्याएं हैं, इसलिए (|A'|=10)। अतः (|\mathcal{P}(A')|=2^{10})।

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Mathematics Answer, Explanation and Revision Hints

\(यदि (U={x:x\in\mathbb{N},1\leq x\leq 15}) और (A={x:x\in U, x\) is divisible by 3}) है, तो (|\mathcal{P}(A')|) कितना है? \(/ If (U={x:x\in\mathbb{N},1\leq x\leq 15}) and (A={x:x\in U, x\) is divisible by \(3}), what is (|\mathcal{P}(A')|)\)?

Correct Answer: C. \(2^{10}\). Explanation: (1) से (15) तक (3) से विभाज्य (5) संख्याएं हैं, इसलिए (|A'|=10)। अतः (|\mathcal{P}(A')|=2^{10})। / There are (5) numbers divisible by (3) from (1) to (15), so (|A'|=10). Hence (|\mathcal{P}(A')|=2^{10}).

Which concept should I revise for this Mathematics MCQ?

There are (5) numbers divisible by (3) from (1) to (15), so (|A'|=10). Hence (|\mathcal{P}(A')|=2^{10}).

What exam hint can help solve this Mathematics question?

(1) से (15) तक (3) से विभाज्य (5) संख्याएं हैं, इसलिए (|A'|=10)। अतः (|\mathcal{P}(A')|=2^{10})।