The odd numbers are divided as follows:
Row $1$: $1, 3$
Row $2$: $5, 7, 9, 11$
Row $3$: $13, 15, 17, 19, 21, 23$
Then the sum of the $n^{th}$ row is:

  • A
    $n^3 + (n-1)^3$
  • B
    $n^3 - (n-1)^3$
  • C
    $2n^3$
  • D
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यदि एक $A.P.$ (समांतर श्रेणी) के प्रथम तीन पदों का योग और गुणनफल क्रमशः $33$ और $1155$ है,तो इसके $11$ वें पद का मान क्या होगा?

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एक $G.P.$ (गुणोत्तर श्रेणी) के प्रथम दो पदों का योग $1$ है और इस श्रेणी का प्रत्येक पद अपने पिछले पद का दोगुना है,तो प्रथम पद क्या होगा?

यदि $\frac{1}{p + q}, \frac{1}{r + p}, \frac{1}{q + r}$ समांतर श्रेणी $(A.P.)$ में हैं,तो

यदि $x, y, z$ समांतर श्रेणी $(A.P.)$ में हैं और $\tan^{-1} x, \tan^{-1} y, \tan^{-1} z$ भी एक अन्य समांतर श्रेणी $(A.P.)$ में हैं,तो:

यदि दो संख्याओं $a$ और $b$,$a > b > 0$,का समांतर माध्य उनके गुणोत्तर माध्य का पाँच गुना है,तो $\frac{a + b}{a - b}$ का मान ज्ञात कीजिए।

Difficult
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