If m and n are whole numbers such that mn = 121, the value of (m - 1)n + 1 is:
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$\dfrac{1}{1+a^{n-m}}+\dfrac{1}{1+a^{m-n}}=?$ |
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(17)3.5 x (17)? = 178 |
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(0.04)-1.5 = ? |
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$\left(\dfrac{a}{b}\right)^{x-1}=\left(\dfrac{b}{a}\right)^{x-3}$, then the value of x is: |
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If 3(x - y)= 27 and 3(x + y) = 243, then x is equal to: |
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If 5a = 3125, then the value of 5(a - 3) is: |
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Given that 100.48 = x, 100.70 = y and xz = y2 , then the value of z is close to: |
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The value of [(10)150 รท (10)146] |
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(256)0.16 x (256)0.09 = ? |
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If m and n are whole numbers such that mn = 121, the value of (m - 1)n + 1 is: |
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