Example 1
Completion requirements
Example 1 |
Verify.
-
\(\left( { - 8} \right)^2 = 8^2\)
Evaluate both sides of the equation and see if they equal one another.
\(\begin{align}
\left( { - 8} \right)^2 &= 8^2 \\
64 &= 64 \\
{\rm{LS}} &= {\rm{RS}} \\
\end{align}\)
Since the left side (LS) is equal to the right side (RS), this equation is verified.
-
\(\sqrt {16^2 } \ne \pm 16\)
Evaluate both sides of the inequation and see if they do not equal one another.
\(\begin{align}
\sqrt {16^2 } &\ne \pm 16 \\
16 &\ne \pm 16 \\
{\rm{LS}} &\ne {\rm{RS}} \\
\end{align}\)
Since the left side (LS) is not equal to the right side (RS), the original inequation is satisfied and verified.