If A = 0.abcabc _____, then by what number A should be multiplied so as to get an integeral value?
Both 2997 and 1998
For \(A=0.\overline{abc}\), the standard conversion gives \(A=\dfrac{abc}{999}\). The multiplier must be a multiple of 999 to clear the denominator for every choice of \(abc\).
Among the options: \(1998=2\times 999\) and \(2997=3\times 999\); 1000 is not a multiple of 999. Hence both 2997 and 1998 work.
What is the value of x, if \(5\left( {1 - \frac{x}{5}} \right) - (5 - x) - \frac{1}{{200}}{\rm{of (20 - x) = 0}}{\rm{.08}}\) ?
The value of \(\frac{48.3\times[(4.95)^2+4.95\times13.25]}{[(12.55)^2-(5.65)^2]\times19.8} \) is:
Find the value of (1.6) 3 - (0.9) 3 - (0.7) 3.
The value of \(0.4\overline 6 + 0.7\overline {23} - 0.3\overline 9 \times 0.\overline 7 \) is:
The value of \(\frac{1}{4} + \frac{{[{{(20.35)}^2} - {{(8.35)}^2}] \times 0.0175}}{{{{(1.05)}^2} + (1.05)(27.65)}}\) is:
The value of \(11.\overline{4}\) + \(22.5\overline{67}\) – \(33.5\overline{9}\) is:
1254 + 125.4 + 12.54 + 1.254 = ?
Simplify the expression \((\sqrt{81} + \sqrt{0.81} + \sqrt{0.0081})\sqrt{10000}.\)
The value of 1/0.24 of 1.44 is:
The value of 80.6 ÷ 4030 = ?
The decimal expansion of \(\frac{31}{2.5}\) will terminate after: