Solve the equation.
-$\sqrt{5 q-4}=\sqrt{5 q+4}$
A) 8
B) No Solution
C) $\frac{4}{5}$
D) 0

Question

Quizplus · Accepted Answer

The equation $\sqrt{5q-4} = \sqrt{5q+4}$ suggests that the quantity under each square root must be equal for the equation to hold true. However, for any real number $q$, the expressions $5q-4$ and $5q+4$ cannot be equal because they differ by 8. Therefore, there is no real value of $q$ that satisfies the equation, leading to the conclusion that there is no solution.

Solve the Equation 5q−4=5q+4\sqrt{5 q-4}=\sqrt{5 q+4}5q−4​=5q+4​ A) 8 B) No Solution C)

Solve the Equation $\sqrt{5 q-4}=\sqrt{5 q+4}$ A) 8
B) No Solution
C)