The fraction 101 $\dfrac{27}{100000}$ in decimal for is:
101$ \dfrac{27}{100000} $= 101 +$ \dfrac{27}{100000} $= 101 + .00027 = 101.00027
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$\dfrac{0.0203 \times 2.92}{0.0073 \times14.5 \times 0.7}$=? |
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4.036 divided by 0.04 gives : |
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3.87 - 2.59 = ? |
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Evaluate: $\dfrac{(2.39)^2-(1.61)^2}{3.39-1.61}$ |
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What decimal of an hour is a second ? |
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The value of $\dfrac{(0.96)^3-(0.1)^3}{(0.96)^2+0.096-(0.1)^2}$ is |
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The value of $\dfrac{0.1 \times 0.1 \times 0.1 + 0.02 \times 0.02 \times 0.02}{0.2 \times 0.2 \times 0.2 + 0.04 \times 0.04 \times 0.04}$ is |
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If 2994 ÷ 14.5 = 172, then 29.94 ÷ 1.45 = ? |
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The correct expression of 6.$\overline{46}$ in the fractional form is: |
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The fraction 101 $\dfrac{27}{100000}$ in decimal for is: |
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