Answer:
\(3.4 * 10^{10}\) 200 times greater than \(1.7 * 10^8\)
Step-by-step explanation:
\(3.4 * 10^{10}\) and \(1.7 * 10^8\)
To find how many times greater is \(3.4 * 10^{10}\) than \(1.7 * 10^8\), we divide the exponents
\(\frac{3.4*10^{10}}{1.7*10^8} =\frac{2*10^{10}}{10^8} = 2*10^2\)
210^2 = 2100=200
\(3.4 * 10^{10}\) 200 times greater than \(1.7 * 10^8\)
