यदि \(-\frac{2x-1}{5}+\frac{x+4}{10}\ge \frac{3}{2}\), तो (x) का हल क्या है?

If \(-\frac{2x-1}{5}+\frac{x+4}{10}\ge \frac{3}{2}\), what is the solution for (x)?

Explanation opens after your attempt
Correct Answer

A. \(x\le -3\)

Step 1

Concept

Clearing denominators gives (-2(2x-1)+(x+4)\ge15). Thus \(-3x\ge9\), so reversing the sign gives \(x\le-3\).

Step 2

Why this answer is correct

The correct answer is A. \(x\le -3\). Clearing denominators gives (-2(2x-1)+(x+4)\ge15). Thus \(-3x\ge9\), so reversing the sign gives \(x\le-3\).

Step 3

Exam Tip

हर हटाने पर (-2(2x-1)+(x+4)\ge15) मिलता है। इससे \(-3x\ge9\), इसलिए चिन्ह बदलकर \(x\le-3\) होगा।

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Mathematics Answer, Explanation and Revision Hints

यदि \(-\frac{2x-1}{5}+\frac{x+4}{10}\ge \frac{3}{2}\), तो (x) का हल क्या है? / If \(-\frac{2x-1}{5}+\frac{x+4}{10}\ge \frac{3}{2}\), what is the solution for (x)?

Correct Answer: A. \(x\le -3\). Explanation: हर हटाने पर (-2(2x-1)+(x+4)\ge15) मिलता है। इससे \(-3x\ge9\), इसलिए चिन्ह बदलकर \(x\le-3\) होगा। / Clearing denominators gives (-2(2x-1)+(x+4)\ge15). Thus \(-3x\ge9\), so reversing the sign gives \(x\le-3\).

Which concept should I revise for this Mathematics MCQ?

Clearing denominators gives (-2(2x-1)+(x+4)\ge15). Thus \(-3x\ge9\), so reversing the sign gives \(x\le-3\).

What exam hint can help solve this Mathematics question?

हर हटाने पर (-2(2x-1)+(x+4)\ge15) मिलता है। इससे \(-3x\ge9\), इसलिए चिन्ह बदलकर \(x\le-3\) होगा।