A) 7,14,28 |
B) 14,28,42 |
C) 6,12,18 |
D) 12,18,36 |
B) 14,28,42 |
Let the numbers be x,2x,3x.
Then \( \Large \left(x \right)^3 +\left(2x \right)^3+\left(3x \right)^3\) = 98784.
\( \Large x^3+8x^3+27x^3 \) = 98784
\( \Large 36x^3 \) = 98784
\( \Large x^3 \) = \( \Large \frac{98784}{36} \)
\( \Large x^3 \) = 2744
X = \( \Large \sqrt[3]{2744} \) = 14
Hence the numbers are 14,28,42
1). For what value of x, \( \Large 3^{3x - 5} = \frac{1}{9^x} \)?
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2). Exponential form of \(\left( \sqrt{\sqrt{a} \times \sqrt{b} } \right)^2 \) is
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3). The value of \( \Large \left[\left( \frac{p}{q} \right)^{-1} \right] ^{-1}\) is
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4). The value of \( \sqrt{2\sqrt{2\sqrt{2\sqrt{2}}}} \) is
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5). Rationalising factor of the surd \( \sqrt{a} - \sqrt{b} \) is
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6). If \(\Large 2^{2x - 5} = \frac{1}{8} \), then the value of x is
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7). Square root of a perfect square containing 'n' digits has how many digits?
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8). Value of \( \Large \sqrt[3]{343} \times \sqrt[3]{-125} \) is
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9). If \( a^3 = b^3 + c^3 + d^3 \), then least value of 'a' is
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10). The value of \( \Large \frac{9}{\sqrt{11} + \sqrt{2}} \) is
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