Solve (5.10^-5)+(4.10^3)+(5.10^2)+C_{2}

$$( 5.10 ^ { - 5 } ) + ( 4.10 ^ { 3 } ) + ( 5.10 ^ { 2 } ) + C _ { 2 }$$

Evaluate

$$C_{2} = \frac{32753692102681}{345025251000} = 94\frac{321318508681}{345025251000} = 94.93128983385914$$

Solution Steps

Calculate 5.1 to the power of -5 and get \frac{100000}{345025251}.

$$\frac{100000}{345025251}+4.1^{3}+5.1^{2}+C_{2}$$

Calculate 4.1 to the power of 3 and get 68.921.

$$\frac{100000}{345025251}+68.921+5.1^{2}+C_{2}$$

Add \frac{100000}{345025251} and 68.921 to get \frac{23779585324171}{345025251000}.

$$\frac{23779585324171}{345025251000}+5.1^{2}+C_{2}$$

Calculate 5.1 to the power of 2 and get 26.01.

$$\frac{23779585324171}{345025251000}+26.01+C_{2}$$

Add \frac{23779585324171}{345025251000} and 26.01 to get \frac{32753692102681}{345025251000}.

$$\frac{32753692102681}{345025251000}+C_{2}$$

Factor

$$\frac{345025251000C_{2}[phone]}{345025251000}$$