If $$ \cot 43^{\circ}=1.072 $$ what is $$ \cot \left(-43^{\circ}\right) ? $$ $$ [?] $$

Question

UpStudy AI · Accepted Answer

To find $$ \cot(-43^{\circ}) $$, we can use the property of the cotangent function, which states that:

$$
\cot(-\theta) = -\cot(\theta)
$$

In this case, we have:

$$
\cot(-43^{\circ}) = -\cot(43^{\circ})
$$

Given that $$ \cot(43^{\circ}) = 1.072 $$, we can substitute this value into the equation:

$$
\cot(-43^{\circ}) = -1.072
$$

Thus, the value of $$ \cot(-43^{\circ}) $$ is:

$$
\boxed{-1.072}
$$
$$ \cot(-43^{\circ}) = -1.072 $$

If \( \cot 43^{\circ}=1.072 \) what is \( \cot \left(-43^{\circ}\right) ? \) \( [?] \)