Skip to content

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

RELATED QUESTIONS

Class 10 Mathematics

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

MathematicsThe nth term of an arithmetic progression is \(a_n=pn+q\), where \(p\) and \(q\) are constants. What is the common difference of the progression?Class 10Arithmetic Progressions (AP)Finding the $n$th term of an APLevel 64Expert MathematicsIn the AP (31,45,59,\ldots), what is the greatest term between (900) and (1000)?Class 10Arithmetic Progressions (AP)Finding the $n$th term of an APLevel 64Expert MathematicsIf in an AP (a_5=5x-2), (a_{11}=11x-20), and (a_{17}=17x-38), what is (a_{23})?Class 10Arithmetic Progressions (AP)Finding the $n$th term of an APLevel 64Expert MathematicsIf in an AP (a_{27}=a_8+171), what is the common difference?Class 10Arithmetic Progressions (AP)Finding the $n$th term of an APLevel 64Expert MathematicsIn the AP (169,154,139,\ldots), what is the first term less than (40)?Class 10Arithmetic Progressions (AP)Finding the $n$th term of an APLevel 64Expert MathematicsWhich of the following nth-term expressions represents an AP in which each successive term decreases by 3?Class 10Arithmetic Progressions (AP)Finding the $n$th term of an APLevel 64Expert MathematicsIn an AP, (a_{18}=0) and (a_{42}=-192). What is (a_1)?Class 10Arithmetic Progressions (AP)Finding the $n$th term of an APLevel 64Expert MathematicsWhat will be the (38)th term of the AP \(8,\frac{25}{2},17,\ldots\)?Class 10Arithmetic Progressions (AP)Finding the $n$th term of an APLevel 64Expert MathematicsIf the \(n\)th term of a sequence is \(a_n=7-3n\), which of the following correctly identifies this arithmetic progression?Class 10Arithmetic Progressions (AP)Finding the $n$th term of an APLevel 64Expert MathematicsAn arithmetic progression has an odd number of terms. The sum of its first and last terms is equal to twice which term?Class 10Arithmetic Progressions (AP)Finding the $n$th term of an APLevel 64Expert MathematicsWhich of the following sequences has an nth term that represents an arithmetic progression?Class 10Arithmetic Progressions (AP)Finding the $n$th term of an APLevel 64Expert MathematicsIf the (8)th term of an AP is (x+19) and the (20)th term is (x+91), what is the (35)th term in terms of (x)?Class 10Arithmetic Progressions (AP)Finding the $n$th term of an APLevel 64Expert MathematicsIf (a_n=6n+q) and (a_{5n}-a_n=216), what is the value of (n)?Class 10Arithmetic Progressions (AP)Finding the $n$th term of an APLevel 66Hard MathematicsIn the AP (-38,-25,-12,\ldots), what is the first term greater than (300)?Class 10Arithmetic Progressions (AP)Finding the $n$th term of an APLevel 66Hard MathematicsIf in an AP (a_4=20) and (a_9+a_{14}=160), what is (a_{28})?Class 10Arithmetic Progressions (AP)Finding the $n$th term of an APLevel 66Hard MathematicsIn the AP (35,46,57,\ldots), how many terms are less than (600)?Class 10Arithmetic Progressions (AP)Finding the $n$th term of an APLevel 66Hard MathematicsIn an AP, (a_6+a_{18}=156) and (a_{10}+a_{22}=252). What is (a_{34})?Class 10Arithmetic Progressions (AP)Finding the $n$th term of an APLevel 66Hard MathematicsThe AP of multiples of (19) greater than (700) is (703,722,741,\ldots). What is its (24)th term?Class 10Arithmetic Progressions (AP)Finding the $n$th term of an APLevel 66Hard MathematicsWhat is the last term in the AP of positive multiples of (23) less than (2000)?Class 10Arithmetic Progressions (AP)Finding the $n$th term of an APLevel 66Hard MathematicsIf (a_n=11n-5), what is (k) for (a_{4k}-a_k=198)?Class 10Arithmetic Progressions (AP)Finding the $n$th term of an APLevel 66Hard