Find the sum of all 3 digit natural numbers which are divisible
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Arithmetic Progressions
Short Answer Type
161.
The 5th term of an Arithmetic Progression (A .P.) is 26 and the 10th term is 51. Determine the 15th term of the A .P.
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162.
Find (he sum of all the natural numbers less than 100 which are divisible by 6.
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163.
Find the sum of all the natural numbers between 100 and 500 which are divisible by 8.
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164.
Find the sum of all the natural numbers between 200 and 300 which are divisible by 4.
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165.
If the 10th term of an A .P. is 52 and the 17th term is 20 more than the 13th term, find the A .P.
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166.
Using A .P., find the sum of all 3 digit natural number which are multiples of 7.
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167.
If the 8th term of an A .P. is 31 and the 15th term is 16 more than the 11th term, find the A .P.
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168.
Find the sum of the following : 25 + 28 + 31 +.........+ 100.
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169.
Find the sum of all 3 digit natural numbers which are divisible by 13.
Solution not provided.
Ans. 37674
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170.
Which term of the arithmetic progression 5, 15, 25...........will be 130 more than its 31st term?
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