This solution explains how to find the difference between the product of 0.27 and 3.54 and the value 5.743.
First, find the product of 0.27 and 3.54. This involves multiplying two decimal numbers.
$ 0.27 \times 3.54 $
Performing the multiplication:
$ 0.9558 $
Next, determine how much this product (0.9558) is less than 5.743. This requires subtraction.
$ 5.743 - 0.9558 $
Performing the subtraction:
$ 4.7872 $
The result of the subtraction, 4.7872, is the amount by which the product of 0.27 and 3.54 is less than 5.743.
The required value is 4.7872.
Simplify the given expression.
$9 \times 0.9 \times 0.09 \times 0.009 \times \frac{1}{0.3} \times \frac{1}{0.03} \times \frac{1}{0.003}$
Arrange the following numbers in their increasing order.
(1) $-0.96$
(2) $0.83$
(3) $0.24$
(4) $-0.64$
(5) $0.58$
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 \(0.4\overline 6 + 0.7\overline {23} - 0.3\overline 9 \times 0.\overline 7 \) is:
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.
What is the value of x, if \(5\left( {1 - \frac{x}{5}} \right) - (5 - x) - \frac{1}{{200}}{\rm{of (20 - x) = 0}}{\rm{.08}}\) ?