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How many numbers divisible by 17 are the...

How many numbers divisible by 17 are there in between 25 and 450 ?

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To find how many numbers divisible by 17 are there between 25 and 450, we can follow these steps: ### Step 1: Identify the first multiple of 17 greater than 25 To find the first multiple of 17 that is greater than 25, we can divide 25 by 17 and round up to the nearest whole number. \[ \frac{25}{17} \approx 1.47 \] ...
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MAHAVEER PUBLICATION-SERIES-QUESTION BANK
  1. Find the sum of first n terms and the sum of first 5 terms of the geo...

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  2. Find the sum of the sequence 7, 77, 777, 7777, . . . to n terms.

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  3. How many numbers divisible by 17 are there in between 25 and 450 ?

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  4. For what value of x, the number -2/7,x ,-2/7are in G.P.?

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  5. Insert three geometric mean (GM) between 1 and 1/16.

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  6. Find three numbers in G.P. whose sum is 19 and product is 216.

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  7. If a ,b ,c are respectively the p^(t h),q^(t h)a n dr^(t h) terms of a...

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  8. Find the 12^(th) term of the sequences -6,-18,-54,…..

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  9. Find the sum of 2+4+8+16+….. to 8 terms.

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  10. 1.3+3.5+5.7+..... n terms =

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  11. Find the value of a' if (2a+1),a,(3a+2) are in G.P?

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  12. Statement -1: The sum of the series (1)/(1!)+(2)/(2!)+(3)/(3!)+(4)/(...

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  13. Prove that x/(1!)+(2x^2)/(2!)+(3x^3)/(3!)+(4x^4)/(4!)+.....=xe^x

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  14. Prove that 1^2/(1!)+2^2/(2!)+3^2/(3!)+4^2/(4!)+.....=2e

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  15. Prove that 1^3/(1!)+2^3/(2!)+3^3/(3!)+4^3/(4!)+.....=5e

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  16. Prove that 1/3+1/(3.3^3)+1/(5.3^5)+....=1/2log2

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  17. If 1-(1)/(2)+(1)/(3)-(1)/(4)+..=log(e)2, then sum (1)/(1.3)+(1)/(2.5)+...

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  18. Prove that, (1.3)/(1!)+(2.4)/(2!)+(3.5)/(3!)+(4.6)/(4!)+.....=4e

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  19. Show that, 1/(1-x)=1+x+x^2+x^3+....infty if |x|lt1

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  20. ((1 )/(2!) + (1)/(4!) + (1)/(6!) + ......)/((1)/(1!) + (1)/(3!) + (1)/...

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