Solve the equation.
-$\sqrt{10+\mathrm{x}}=-1-\sqrt{11-5 \mathrm{x}}$
A) 1
B) No solution
C) 0
D) $\frac{11}{2}$

Question

Quizplus · Accepted Answer

The equation involves square roots, and the square root of any real number is always non-negative. Since the left side of the equation, $\sqrt{10+x}$, is non-negative, and the right side, $-1-\sqrt{11-5x}$, is always non-positive (because subtracting a non-negative number from -1 will always result in a non-positive number), there is no value of $x$ that can satisfy the equation. Therefore, there is no solution.

Solve the Equation 10+x=−1−11−5x\sqrt{10+\mathrm{x}}=-1-\sqrt{11-5 \mathrm{x}}10+x​=−1−11−5x​ A) 1 B) No Solution C) 0 D)

Solve the Equation $\sqrt{10+\mathrm{x}}=-1-\sqrt{11-5 \mathrm{x}}$ A) 1
B) No Solution
C) 0
D)