यदि \(x\in\mathbb{R}\), तो (5x-2<3x+10) और \(x+4\ge2\) का संयुक्त हल क्या है?

If \(x\in\mathbb{R}\), what is the combined solution of (5x-2<3x+10) and \(x+4\ge2\)?

Explanation opens after your attempt
Correct Answer

A. \(-2\le x<6\)

Step 1

Concept

The first inequality gives (x<6), and the second gives \(x\ge-2\). Their intersection is \(-2\le x<6\).

Step 2

Why this answer is correct

The correct answer is A. \(-2\le x<6\). The first inequality gives (x<6), and the second gives \(x\ge-2\). Their intersection is \(-2\le x<6\).

Step 3

Exam Tip

पहली असमानता (x<6) देती है और दूसरी \(x\ge-2\) देती है। दोनों का प्रतिच्छेद \(-2\le x<6\) है।

Question me issue ya doubt hai?

Answer, explanation, typing mistake ya suggestion directly hamari team ko bhejein. 📱Helpline (Call / WhatsApp): +91 7272824365

Related Mathematics Questions

FAQs

Mathematics Answer, Explanation and Revision Hints

यदि \(x\in\mathbb{R}\), तो (5x-2<3x+10) और \(x+4\ge2\) का संयुक्त हल क्या है? / If \(x\in\mathbb{R}\), what is the combined solution of (5x-2<3x+10) and \(x+4\ge2\)?

Correct Answer: A. \(-2\le x<6\). Explanation: पहली असमानता (x<6) देती है और दूसरी \(x\ge-2\) देती है। दोनों का प्रतिच्छेद \(-2\le x<6\) है। / The first inequality gives (x<6), and the second gives \(x\ge-2\). Their intersection is \(-2\le x<6\).

Which concept should I revise for this Mathematics MCQ?

The first inequality gives (x<6), and the second gives \(x\ge-2\). Their intersection is \(-2\le x<6\).

What exam hint can help solve this Mathematics question?

पहली असमानता (x<6) देती है और दूसरी \(x\ge-2\) देती है। दोनों का प्रतिच्छेद \(-2\le x<6\) है।