Solve:
1 + 4 + 7 + 10 + …. + x = 590
given is an AP whose first term is 1 and d is 3(4 - 1) with a number of terms equal to
To find: the value of x for the given AP
Now for the finding number of terms, the formula is
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Hence the sum is given by the formula ![]()
Now substituting the values in the above formula
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It is given that s = 590, so equating the above expression to 590
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Solving we get n is 20 or ![]()
Since n cannot be a fraction, so we choose n as 20
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x = 58
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