Question
What per cent is equivalent to $\frac{3}{8}$ ?
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Answer
37.5%
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Similar questions
Express $\frac{5}{8}$ as a rational number with numerator $15$
→Find the number from the following expanded forms:
$7 \times 10^4+6 \times 10^3+0 \times 10^2+4 \times 10^1+5 \times 10^0$
→$7 \times 10^4+6 \times 10^3+0 \times 10^2+4 \times 10^1+5 \times 10^0$
Two numbers are in the ratio $5 : 7.$ If the sum of these numbers is $84,$ find the numbers.
→Fill in the blank with integer:
-3 × (-11 + _______) = 45
-3 × (-11 + _______) = 45
Angles $Q$ and $R$ of a $\triangle PQR$ are $25^\circ $ and $65^\circ $. Write which of the following is true:
→Divide:
$156.8 ÷ 200$
→$156.8 ÷ 200$
Evaluate product, reduce it to the lowest form, and convert it into a mixed fraction if possible. $3 \times \frac{1}{24}$
→Find the products: $\Big(\frac{-7}{5}\text{x}^2\text{y}\Big)\times \Big(\frac{3}{2}\text{xy}^2\Big)\times \Big(\frac{-6}{5}\text{x}^3\text{y}^3\Big)$
→If $a^* b$ means $a \times b+2$ and $a \# b$ means $-a+b-(-3)$, then find the value of the following.
(i) $-4 ^* 3$
(ii) $(-3) ^*(-2)$
(iii) $(-7)$ # $(-3)$
(iv) $2 \# (-4)$
(v) $7 ^*(-5)$
(vi) $-7 * 2$ # $3$
Next, match these answers with suitable letters by looking at the table below and arrange them in increasing order of integers to decode the name of the Mathematician.
→(i) $-4 ^* 3$
(ii) $(-3) ^*(-2)$
(iii) $(-7)$ # $(-3)$
(iv) $2 \# (-4)$
(v) $7 ^*(-5)$
(vi) $-7 * 2$ # $3$
Next, match these answers with suitable letters by looking at the table below and arrange them in increasing order of integers to decode the name of the Mathematician.
| Integers | -9 | 14 | -3 | 4 | -10 | 8 | -33 | -21 | 7 | 18 |
| Letters | P | Y | C | T | U | I | E | G | L | D |
In a quiz, team A scored $-40, 10, 0$ and team $B$ scored $10, 0, -40$ in three successive rounds. Which team scored more? Can we say that we can add integers in any order?
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