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

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

Quizplus · Accepted Answer

The equation involves square roots, which cannot be negative. Since the sum of two square roots equals -1, an impossible condition, there are no real solutions.

Solve - 10+x+11−5x=−1\sqrt { 10 + x } + \sqrt { 11 - 5 x } = - 110+x​+11−5x​=−1

Solve
- $\sqrt { 10 + x } + \sqrt { 11 - 5 x } = - 1$