$985 : 874 : 763 : ?$

$641$

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$542$

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$722$

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$652$

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Solution

The correct option is D
$652$

Given series is $985 : 874 : 763 :$
According to the given series, the Next number is obtained by subtracting $111$ from the previous number.
So the $4^{t h}$ number will be $763 - 111 = 652$ ( subtract $111$ from the $3^{r d}$ number to get $4^{t h}$ the number )
so, the series is $985 : 874 : 763 : 652$
Hence, the option $(d)$ is correct answer.

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Similar questions

If sum of the number 985 and two other numbers obtaind by arranging the digits of 985 in cyclic order is divided by 111 , 22 and 37 respectively.

Find the quotient in each case.

If sum of the number $985$ and two other numbers obtained by arranging the digits of $985$ in cyclic order is divided by $111, 22$ and $37$ respectively. Find the quotient in each case.

Q. Compute

(98)^{5}

$763 \times 0 =_____$

Find the values of each of the following using properties of multiplication.

$985 \times 12 + 985 \times 8$

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985:874:763:?

$985 : 874 : 763 : ?$