(C) Let the $5$ successive odd integers be $x, x+2, x+4, x+6,$ and $x+8.$According to the problem,the sum of these marks is $185.$$x + (x+2) + (x+4) +

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(C) Let the $5$ successive odd integers be $x, x+2, x+4, x+6,$ and $x+8.$According to the problem,the sum of these marks is $185.$$x + (x+2) + (x+4) + (x+6) + (x+8) = 185$$5x + 20 = 185$$5x = 185 - 20$$5x = 165$$x = 33$The highest score is $x+8 = 33 + 8 = 41.$

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In a Mathematics examination,the marks scored by $5$ candidates are $5$ successive odd integers. If their total marks are $185,$ the highest score is

A
$39$
B
$43$
C
$41$
D
$37$

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The square root of $\left[\frac{(3.25)^{3}}{3.25-1}-\left(3.25+(3.25)^{2}+1\right)\right]$ is equal to

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$\frac{(0.188+0.077)^{2}+(0.188-0.077)^{2}}{0.188 \times 0.188+0.077 \times 0.077} = ?$

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The expression $\frac{8.25 \times 8.25 + 6.75 \times 6.75 - 2 \times 8.25 \times 6.75}{8.25 \times 8.25 - 6.75 \times 6.75}$ when simplified equals:

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$[(3^{2})^{6}]^{5} = 9^{?}$

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$A$ certain two-digit number is three times the sum of its digits. If $45$ is added to the number,the digits are reversed. Find the number.

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In a Mathematics examination,the marks scored by $5$ candidates are $5$ successive odd integers. If their total marks are $185,$ the highest score is

Similar Questions

The square root of $\left[\frac{(3.25)^{3}}{3.25-1}-\left(3.25+(3.25)^{2}+1\right)\right]$ is equal to

$\frac{(0.188+0.077)^{2}+(0.188-0.077)^{2}}{0.188 \times 0.188+0.077 \times 0.077} = ?$

The expression $\frac{8.25 \times 8.25 + 6.75 \times 6.75 - 2 \times 8.25 \times 6.75}{8.25 \times 8.25 - 6.75 \times 6.75}$ when simplified equals:

$[(3^{2})^{6}]^{5} = 9^{?}$

$A$ certain two-digit number is three times the sum of its digits. If $45$ is added to the number,the digits are reversed. Find the number.

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