Solve A=sqrt{32}-sqrt{50}+sqrt{2}=

$$A = \sqrt { 32 } - \sqrt { 50 } + \sqrt { 2 } =$$

Solve for A

$$A=0$$

Steps for Solving Linear Equation

Factor 32=4^{2}\times 2. Rewrite the square root of the product \sqrt{4^{2}\times 2} as the product of square roots \sqrt{4^{2}}\sqrt{2}. Take the square root of 4^{2}.

$$A=4\sqrt{2}-\sqrt{50}+\sqrt{2}$$

Factor 50=5^{2}\times 2. Rewrite the square root of the product \sqrt{5^{2}\times 2} as the product of square roots \sqrt{5^{2}}\sqrt{2}. Take the square root of 5^{2}.

$$A=4\sqrt{2}-5\sqrt{2}+\sqrt{2}$$

Combine 4\sqrt{2} and -5\sqrt{2} to get -\sqrt{2}.

$$A=-\sqrt{2}+\sqrt{2}$$

Combine -\sqrt{2} and \sqrt{2} to get 0.

$$A=0$$

Assign A

$$A≔0$$