Given that \(12^{0.86} = x\), \(12^{0.22} = y\) and \(x^{z} = y^{7}\), then the value of z is close to:
1.79
Since x = 12^0.86 and y = 12^0.22 with x^z = y^7, equating the powers of 12 gives 0.86z = 7 x 0.22 = 1.54, so z = 1.54/0.86 ≈ 1.79. Hence, the correct answer is 1.79.
If \(4^{x+1} = 64 \times 8^{x}\), find the value of \(x\).
If 1060.02 = x, 1060.59 = y and xz = y9 are given, then find the value of z.
Given that 940.8 = x, 940.03 = y and xz = y2, then the value of z is:
Given that \(69^{0.96} = x\), \(69^{0.75} = y\) and \(x^{z} = y^{2}\), then the value of \(z\) is close to:
Find the value of \(\frac{\sqrt{264} \times \sqrt{330} \times \sqrt{1125}}{\sqrt{1296} \times \sqrt{400}}\).
Given that 1160.26 = x, 1160.1 = y and xz = y4, then the value of z is close to:
Given that \(109^{0.64} = x\), \(109^{0.83} = y\) and \(x^{z} = y^{5}\), then the value of \(z\) is close to:
Simplify the following:
\(\left(\frac{3^{4}\times 3^{-2}}{3^{-1}}\right)^{2}\div 3^{5}\)
Given that 520.21 = x, 520.18 = y and xz = y10, then the value of z is close to:
What is the value of x if
\(\sqrt{\sqrt{x+3}}=2\)
The cube root of - 64 × - 1331 is:
If (27) m = (81) n, then m 2: mn = ?
if 49 n + 49 n + 49 n + 49 n + 49 n + 49 n + 49 n = 7 2221 , then n = ?
If a x= b y= c zand b 2= ac then y =
The value of (0.3) [{(200 - 146)/(3 × 3 × 3)} - 3] is: