Practice focused topic-wise MCQs with answers and explanations for quick revision and exam preparation.
Difficulty select karke sirf is topic ke focused MCQs practice karein. Score, timer aur explanations student-friendly flow me milenge.
Showing 161-170 of 600 questions.
Which sequence is an arithmetic progression with (d=-6)?
B. \(40,34,28,22,\ldots\)
(34-40=-6), (28-34=-6) और (22-28=-6) हैं। सभी अंतर समान और (-6) होने चाहिए। / (34-40=-6), (28-34=-6), and (22-28=-6). All differences must be equal to (-6).
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What is the common difference in the sequence \(\frac{3}{4},1,\frac{5}{4},\frac{3}{2},\ldots\)?
C. \(\frac{1}{4}\)
\(1-\frac{3}{4}=\frac{1}{4}\) और \(\frac{5}{4}-1=\frac{1}{4}\) है। भिन्नों में समान हर बनाकर घटाएं। / \(1-\frac{3}{4}=\frac{1}{4}\) and \(\frac{5}{4}-1=\frac{1}{4}\). For fractions subtract using common denominators.
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If (a=-5) and (d=4), what are the first four terms?
D. (-5,-1,3,7)
हर बार (4) जोड़ने पर (-5,-1,3,7) मिलते हैं। (d) को लगातार जोड़ना न भूलें। / Adding (4) each time gives (-5,-1,3,7). Do not forget to add (d) repeatedly.
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What is the common difference of the sequence \(0.2,0.5,0.8,1.1,\ldots\)?
A. (0.3)
सार्व अंतर (0.5-0.2=0.3) है। दशमलव वाले प्रश्नों में स्थान मान का ध्यान रखें। / The common difference is (0.5-0.2=0.3). In decimal questions pay attention to place value.
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If two consecutive terms in an arithmetic progression are (12) and (17), what is (d)?
C. (5)
सार्व अंतर (17-12=5) है। लगातार पद दिए हों तो बाद वाला पद घटा पहले वाला पद करें। / The common difference is (17-12=5). When consecutive terms are given, subtract the earlier term from the later term.
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In the sequence \(8,13,18,23,\ldots\), what will be the next term after (23)?
B. (28)
सार्व अंतर (5) है इसलिए अगला पद (23+5=28) होगा। अगला पद निकालने से पहले (d) पहचानें। / The common difference is (5), so the next term is (23+5=28). Identify (d) before finding the next term.
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If (6,10,n,18) are consecutive terms of an arithmetic progression, what is (n)?
D. (14)
सार्व अंतर (10-6=4) है इसलिए (n=10+4=14)। पहले दो पदों से (d) निकालना आसान होता है। / The common difference is (10-6=4), so (n=10+4=14). It is easy to find (d) from the first two terms.
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Which option has (a=9) and (d=3)?
B. \(9,12,15,18,\ldots\)
\(9,12,15,18,\ldots\) में पहला पद (9) और अंतर (3) है। (a) और (d) दोनों शर्तें एक साथ जांचें। / In \(9,12,15,18,\ldots\), the first term is (9) and the difference is (3). Check both (a) and (d) together.
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What is the difference between the third and fourth terms of \(42,39,36,33,\ldots\)?
B. (-3)
तीसरा पद (36) और चौथा (33) है इसलिए (33-36=-3)। अंतर निकालते समय बाद वाला पद घटा पहले वाला पद करें। / The third term is (36) and the fourth is (33), so (33-36=-3). While finding the difference subtract the previous term from the next term.
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If (a=2.5) and (d=1.5), what is the second term?
C. (4.0)
दूसरा पद (a+d=2.5+1.5=4.0) है। दशमलव जोड़ते समय अंकों को ठीक से मिलाएं। / The second term is (a+d=2.5+1.5=4.0). Align digits carefully when adding decimals.
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