Solve 29000-frac{k_{0}*(1+00323)^8-1}{80325}

$$29000 - \frac { k _ { 0 } \cdot ( 1 + 00323 ) ^ { 8 } - 1 } { 80325 }$$

Evaluate

$$\frac{2329425001-k_{0}}{80325}$$

Short Solution Steps

Multiply 0 and 0 to get 0.

$$29000-\frac{k_{0}\left(1+0\times 323\right)^{8}-1}{80325}$$

Multiply 0 and 323 to get 0.

$$29000-\frac{k_{0}\left(1+0\right)^{8}-1}{80325}$$

Add 1 and 0 to get 1.

$$29000-\frac{k_{0}\times 1^{8}-1}{80325}$$

Calculate 1 to the power of 8 and get 1.

$$29000-\frac{k_{0}\times 1-1}{80325}$$

To add or subtract expressions, expand them to make their denominators the same. Multiply 29000 times \frac{80325}{80325}.

$$\frac{29000\times 80325}{80325}-\frac{k_{0}\times 1-1}{80325}$$

Since \frac{29000\times 80325}{80325} and \frac{k_{0}-1}{80325} have the same denominator, subtract them by subtracting their numerators.

$$\frac{29000\times 80325-\left(k_{0}-1\right)}{80325}$$

Do the multiplications in 29000\times 80325-\left(k_{0}-1\right).

$$\frac{2329425000-k_{0}+1}{80325}$$

Combine like terms in 2329425000-k_{0}+1.

$$\frac{2329425001-k_{0}}{80325}$$

Expand

$$\frac{2329425001-k_{0}}{80325}$$

Short Solution Steps

Multiply 0 and 0 to get 0.

$$29000-\frac{k_{0}\left(1+0\times 323\right)^{8}-1}{80325}$$

Multiply 0 and 323 to get 0.

$$29000-\frac{k_{0}\left(1+0\right)^{8}-1}{80325}$$

Add 1 and 0 to get 1.

$$29000-\frac{k_{0}\times 1^{8}-1}{80325}$$

Calculate 1 to the power of 8 and get 1.

$$29000-\frac{k_{0}\times 1-1}{80325}$$

To add or subtract expressions, expand them to make their denominators the same. Multiply 29000 times \frac{80325}{80325}.

$$\frac{29000\times 80325}{80325}-\frac{k_{0}\times 1-1}{80325}$$

Since \frac{29000\times 80325}{80325} and \frac{k_{0}-1}{80325} have the same denominator, subtract them by subtracting their numerators.

$$\frac{29000\times 80325-\left(k_{0}-1\right)}{80325}$$

Do the multiplications in 29000\times 80325-\left(k_{0}-1\right).

$$\frac{2329425000-k_{0}+1}{80325}$$

Combine like terms in 2329425000-k_{0}+1.

$$\frac{2329425001-k_{0}}{80325}$$