Solve 573-28/17+327-19/17

$$573 - 2 \frac { 8 } { 17 } + 327 - 1 \frac { 9 } { 17 }$$

Evaluate

$$896$$

Solution Steps

Multiply 2 and 17 to get 34.

$$573-\frac{34+8}{17}+327-\frac{1\times 17+9}{17}$$

Add 34 and 8 to get 42.

$$573-\frac{42}{17}+327-\frac{1\times 17+9}{17}$$

Convert 573 to fraction \frac{9741}{17}.

$$\frac{9741}{17}-\frac{42}{17}+327-\frac{1\times 17+9}{17}$$

Since \frac{9741}{17} and \frac{42}{17} have the same denominator, subtract them by subtracting their numerators.

$$\frac{9741-42}{17}+327-\frac{1\times 17+9}{17}$$

Subtract 42 from 9741 to get 9699.

$$\frac{9699}{17}+327-\frac{1\times 17+9}{17}$$

Convert 327 to fraction \frac{5559}{17}.

$$\frac{9699}{17}+\frac{5559}{17}-\frac{1\times 17+9}{17}$$

Since \frac{9699}{17} and \frac{5559}{17} have the same denominator, add them by adding their numerators.

$$\frac{9699+5559}{17}-\frac{1\times 17+9}{17}$$

Add 9699 and 5559 to get 15258.

$$\frac{15258}{17}-\frac{1\times 17+9}{17}$$

Multiply 1 and 17 to get 17.

$$\frac{15258}{17}-\frac{17+9}{17}$$

Add 17 and 9 to get 26.

$$\frac{15258}{17}-\frac{26}{17}$$

Since \frac{15258}{17} and \frac{26}{17} have the same denominator, subtract them by subtracting their numerators.

$$\frac{15258-26}{17}$$

Subtract 26 from 15258 to get 15232.

$$\frac{15232}{17}$$

Divide 15232 by 17 to get 896.

$$896$$

Factor

$$2^{7}\times 7$$