Question

Choose the correct alternatives from the given ones that will complete the series. 22,26,53,69, 194, ?

Answer 1

Answer:

230

Explanation:

22 + $2^2$= 26

26 + $3^3$ = 53

53 + $4^2$ = 69

69 + $5^3$ = 194

Similarly , 194 + $6^2$ = 230

Answer 2

The correct alternative to complete the series is (a) 230.

This series follows an increasing pattern, but the increment between each number is not constant. To find the next number in the series, we need to analyze the pattern and determine how the numbers are increasing.

22 + 4($2^{2}$) = 26

26 + 27($3^{3}$) = 53

53 + 16($4^{2}$) = 69

69 + 125($5^{3}$) = 194

From this analysis, we can see that the pattern is to add the previous number's digits to the current number to get the next number in the series. So, to find the next number, we need to add the digits 194 (1 + 9 + 4 = 14) to 194.

194 + 36($6^{2}$) = 230

So, the next number in the series is 230.

For more such questions on the series: https://brainly.in/question/49614974

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[ The complete question is:

Choose the correct alternatives from the given ones that will complete the series.. 22, 26, 53, 69, 194,?

(a) 230

(b) 260

(c) 250

(d) 245 ]