यदि \(x\in\mathbb{Z}\) और \(-\frac{5}{2}<x\le \frac{13}{3}\), तो संख्या रेखा पर कौन-से पूर्णांक बिंदु मिलेंगे?

If \(x\in\mathbb{Z}\) and \(-\frac{5}{2}<x\le \frac{13}{3}\), which integer points will appear on the number line?

Explanation opens after your attempt
Correct Answer

C. ({-2,-1,0,1,2,3,4})

Step 1

Concept

Integers greater than \(-\frac{5}{2}\) start at (-2), and the last integer up to \(\frac{13}{3}\) is (4). In exams, choose valid integers at fractional boundaries.

Step 2

Why this answer is correct

The correct answer is C. ({-2,-1,0,1,2,3,4}). Integers greater than \(-\frac{5}{2}\) start at (-2), and the last integer up to \(\frac{13}{3}\) is (4). In exams, choose valid integers at fractional boundaries.

Step 3

Exam Tip

\(-\frac{5}{2}\) से बड़े पूर्णांक (-2) से शुरू होते हैं और \(\frac{13}{3}\) तक (4) अंतिम पूर्णांक है। परीक्षा में fractional boundary पर valid integer चुनें।

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यदि \(x\in\mathbb{Z}\) और \(-\frac{5}{2}<x\le \frac{13}{3}\), तो संख्या रेखा पर कौन-से पूर्णांक बिंदु मिलेंगे? / If \(x\in\mathbb{Z}\) and \(-\frac{5}{2}<x\le \frac{13}{3}\), which integer points will appear on the number line?

Correct Answer: C. ({-2,-1,0,1,2,3,4}). Explanation: \(-\frac{5}{2}\) से बड़े पूर्णांक (-2) से शुरू होते हैं और \(\frac{13}{3}\) तक (4) अंतिम पूर्णांक है। परीक्षा में fractional boundary पर valid integer चुनें। / Integers greater than \(-\frac{5}{2}\) start at (-2), and the last integer up to \(\frac{13}{3}\) is (4). In exams, choose valid integers at fractional boundaries.

Which concept should I revise for this Mathematics MCQ?

Integers greater than \(-\frac{5}{2}\) start at (-2), and the last integer up to \(\frac{13}{3}\) is (4). In exams, choose valid integers at fractional boundaries.

What exam hint can help solve this Mathematics question?

\(-\frac{5}{2}\) से बड़े पूर्णांक (-2) से शुरू होते हैं और \(\frac{13}{3}\) तक (4) अंतिम पूर्णांक है। परीक्षा में fractional boundary पर valid integer चुनें।