Update

Muft Shiksha™ एक 100% Free Education Portal है 🇮🇳, जिसका उद्देश्य Class 9–12 के हर विद्यार्थी तक High-Quality Education को पूरी तरह मुफ्त पहुँचाना है। 🇮🇳 हम मानते हैं कि अच्छी शिक्षा किसी student की आर्थिक स्थिति पर निर्भर नहीं होनी चाहिए। 🇮🇳 हर विद्यार्थी को वही Quality Study Material, MCQs, Quizzes, Exam Preparation, Concept-Based Learning और Bilingual Support मिलना चाहिए, जो आमतौर पर महंगी Coaching या Premium Platforms में मिलता है। Muft Shiksha™ 🇮🇳 इसी सोच के साथ बनाया गया है

Subjects

RELATED QUESTIONS

Sqrt3 Proof

Class 10 Mathematics के इस tag से जुड़े questions। हर question के साथ chapter, topic, level और difficulty दी गई है।

MathematicsHow can (p^2=3q^2) in the proof of (\sqrt{3}) be understood using exponents of prime factors?Class 10Real NumbersProof of irrationality of √2, √3, √5Level 17HardMathematicsIn the proof of (\sqrt{3}), which statement is correct but not the final conclusion?Class 10Real NumbersProof of irrationality of √2, √3, √5Level 17HardMathematicsWhat is the purpose of substituting (p=3k) in the proof of (\sqrt{3})?Class 10Real NumbersProof of irrationality of √2, √3, √5Level 17HardMathematicsWhich option correctly identifies the proof of (\sqrt{3})?Class 10Real NumbersProof of irrationality of √2, √3, √5Level 17HardMathematicsWhich option correctly completes the proof of irrationality of (\sqrt{3})?Class 10Real NumbersProof of irrationality of √2, √3, √5Level 17HardMathematicsIf in the proof of (\sqrt{3}), both (p) and (q) are divisible by (3), what is the effect on the lowest form of (\frac{p}{q})?Class 10Real NumbersProof of irrationality of √2, √3, √5Level 17HardMathematicsWhich option is a wrong algebraic simplification in the proof of (\sqrt{3})?Class 10Real NumbersProof of irrationality of √2, √3, √5Level 17HardMathematicsWhich option disturbs the logical order in the proof of (\sqrt{3})?Class 10Real NumbersProof of irrationality of √2, √3, √5Level 17HardMathematicsIf a student writes (3=\frac{p}{q}) directly from (\sqrt{3}=\frac{p}{q}), what is the correct correction?Class 10Real NumbersProof of irrationality of √2, √3, √5Level 17HardMathematicsIn the proof of (\sqrt{3}), what is the basis for writing (q=3r) after getting (q^2=3k^2)?Class 10Real NumbersProof of irrationality of √2, √3, √5Level 17HardMathematicsIn the proof of (\sqrt{3}), if (p=3r) and (q=3s), what is definite about (\gcd(p,q))?Class 10Real NumbersProof of irrationality of √2, √3, √5Level 17HardMathematicsIn the proof of (\sqrt{3}), after putting (p=3k), which middle equation is correct from (p^2=3q^2)?Class 10Real NumbersProof of irrationality of √2, √3, √5Level 17HardMathematicsAssume (\sqrt{3}) is rational and write (\sqrt{3}=\frac{p}{q}). What is the correct reasoning about (p) from (p^2=3q^2)?Class 10Real NumbersProof of irrationality of √2, √3, √5Level 17HardMathematicsWhich option gives the correct further reasoning after substituting (p=3k) in the proof of (\sqrt{3})?Class 10Real NumbersProof of irrationality of √2, √3, √5Level 16HardMathematicsIn the proof of irrationality of (\sqrt{3}), which statement should come just before the final conclusion?Class 10Real NumbersProof of irrationality of √2, √3, √5Level 16HardMathematicsIn the proof of (\sqrt{3}), if (p) is divisible by (3) from (p^2=3q^2), what type of number is (k) in (p=3k)?Class 10Real NumbersProof of irrationality of √2, √3, √5Level 16HardMathematicsIf (\sqrt{3}) is assumed rational and (\frac{p}{q}) is in lowest form, what conclusion follows when both (p) and (q) are found divisible by (3)?Class 10Real NumbersProof of irrationality of √2, √3, √5Level 16HardMathematicsIf in the proof of (\sqrt{3}), both (p) and (q) turn out divisible by (3), which greatest common divisor condition definitely breaks?Class 10Real NumbersProof of irrationality of √2, √3, √5Level 16HardMathematicsIf in the proof of (\sqrt{3}), both (p) and (q) are found divisible by (3), which statement about (\frac{p}{q}) is correct?Class 10Real NumbersProof of irrationality of √2, √3, √5Level 16HardMathematicsWhich option is a wrong proof method in the proof of (\sqrt{3})?Class 10Real NumbersProof of irrationality of √2, √3, √5Level 16Hard