असमानता (3(2-x)<x+5) का सही हल कौन सा है?

What is the correct solution of the inequality (3(2-x)<x+5)?

Explanation opens after your attempt
Correct Answer

A. \(x>\frac{1}{4}\)

Step 1

Concept

From (6-3x<x+5), we get (1<4x), so \(x>\frac{1}{4}\). While moving variable terms to one side, keep the sign and order carefully.

Step 2

Why this answer is correct

The correct answer is A. \(x>\frac{1}{4}\). From (6-3x<x+5), we get (1<4x), so \(x>\frac{1}{4}\). While moving variable terms to one side, keep the sign and order carefully.

Step 3

Exam Tip

(6-3x<x+5) से (1<4x), इसलिए \(x>\frac{1}{4}\) मिलता है। चर पदों को एक ओर लाते समय चिन्ह और क्रम सावधानी से रखें।

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असमानता (3(2-x)<x+5) का सही हल कौन सा है? / What is the correct solution of the inequality (3(2-x)<x+5)?

Correct Answer: A. \(x>\frac{1}{4}\). Explanation: (6-3x<x+5) से (1<4x), इसलिए \(x>\frac{1}{4}\) मिलता है। चर पदों को एक ओर लाते समय चिन्ह और क्रम सावधानी से रखें। / From (6-3x<x+5), we get (1<4x), so \(x>\frac{1}{4}\). While moving variable terms to one side, keep the sign and order carefully.

Which concept should I revise for this Mathematics MCQ?

From (6-3x<x+5), we get (1<4x), so \(x>\frac{1}{4}\). While moving variable terms to one side, keep the sign and order carefully.

What exam hint can help solve this Mathematics question?

(6-3x<x+5) से (1<4x), इसलिए \(x>\frac{1}{4}\) मिलता है। चर पदों को एक ओर लाते समय चिन्ह और क्रम सावधानी से रखें।