Question
The length of a rectangle is 3 metres more than its
width. If the perimeter of the rectangle is 50 metres then what is the area (in m2Β ) of the rectangle?Solution
Let the width of the rectangle = βxβ metres Then, length of the rectangle = (x + 3) metres Perimeter of the rectangle = 2 Γ (length + width) Or, 2 Γ (x + x + 3) = 50 Or, 2x + 2x + 6 = 50 Or, 4x = 50 β 6 = 44 Or, x = 44/4 = 11 m So, area of the rectangle = x Γ (x + 3) = 11 Γ 14 = 154 m2
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144 B ...
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8 A 16 B 4 C 14...
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24 @ 20 & 2 % 3 # ...
Select the correct combination of mathematical signs that can sequentially replace the * signs and balance the given equation.
128 * 4 * 12 * 3 * 8 = 20
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Which of the following βsignsβ are placed in place of βsymbolsβ given in the equation to make the equation true?
36 $ 12 % 6 + 8 β 9 @ ...
If β@β means β+β, β#β means β-β, β$β means βΓβ and β%β means βΓ·β, then what is the value of the following expression?<...
Which among the given operators should replace the β%β (in the same order) in the given expression below:
5 % 10 % 5 % 36 % 15 % 6