यदि \(R=\{(x,y):x=y^3,\ x\in{-8,-1,0,1,8},\ y\in{-2,-1,0,1,2}\}\) को (X) से (Y) में संबंध माना जाए तो (R) क्या है?

If \(R=\{(x,y):x=y^3,\ x\in{-8,-1,0,1,8},\ y\in{-2,-1,0,1,2}\}\) is considered as a relation from (X) to (Y), what is (R)?

Explanation opens after your attempt
Correct Answer

A. फलन हैIt is a function

Step 1

Concept

Each given (x) has a unique real cube root in the given (Y). The cube-root relation gives a unique image here.

Step 2

Why this answer is correct

The correct answer is A. फलन है / It is a function. Each given (x) has a unique real cube root in the given (Y). The cube-root relation gives a unique image here.

Step 3

Exam Tip

हर दिए गए (x) का एकमात्र वास्तविक घनमूल दिए गए (Y) में है। घनमूल संबंध यहां अद्वितीय छवि देता है।

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यदि \(R=\{(x,y):x=y^3,\ x\in{-8,-1,0,1,8},\ y\in{-2,-1,0,1,2}\}\) को (X) से (Y) में संबंध माना जाए तो (R) क्या है? / If \(R=\{(x,y):x=y^3,\ x\in{-8,-1,0,1,8},\ y\in{-2,-1,0,1,2}\}\) is considered as a relation from (X) to (Y), what is (R)?

Correct Answer: A. फलन है / It is a function. Explanation: हर दिए गए (x) का एकमात्र वास्तविक घनमूल दिए गए (Y) में है। घनमूल संबंध यहां अद्वितीय छवि देता है। / Each given (x) has a unique real cube root in the given (Y). The cube-root relation gives a unique image here.

Which concept should I revise for this Mathematics MCQ?

Each given (x) has a unique real cube root in the given (Y). The cube-root relation gives a unique image here.

What exam hint can help solve this Mathematics question?

हर दिए गए (x) का एकमात्र वास्तविक घनमूल दिए गए (Y) में है। घनमूल संबंध यहां अद्वितीय छवि देता है।