Solve 137^34/12+16*3+137^34

$$\frac{ { 137 }^{ } 34 }{ 12+16 \cdot 3+ { 137 }^{ } 34 }$$

Evaluate

$$\frac{2329}{2359}\approx 0.987282747$$

Solution Steps

Calculate 137 to the power of 1 and get 137.

$$\frac{137\times 34}{12+16\times 3+137^{1}\times 34}$$

Multiply 137 and 34 to get 4658.

$$\frac{4658}{12+16\times 3+137^{1}\times 34}$$

Multiply 16 and 3 to get 48.

$$\frac{4658}{12+48+137^{1}\times 34}$$

Add 12 and 48 to get 60.

$$\frac{4658}{60+137^{1}\times 34}$$

Calculate 137 to the power of 1 and get 137.

$$\frac{4658}{60+137\times 34}$$

Multiply 137 and 34 to get 4658.

$$\frac{4658}{60+4658}$$

Add 60 and 4658 to get 4718.

$$\frac{4658}{4718}$$

Reduce the fraction \frac{4658}{4718} to lowest terms by extracting and canceling out 2.

$$\frac{2329}{2359}$$

Factor

$$\frac{17 \cdot 137}{7 \cdot 337} = 0.9872827469266638$$