(b)/(sin (12 b.3))=(45)/(sin (35))

Question

(b)/(sin (12 b.3))=(45)/(sin (35))

Answer 1

To solve the equation \( \frac{b}{\sin(12b.3)} = \frac{45}{\sin(35)} \), we need to find the value of

.First, let's rewrite the equation:

To isolate

, we can cross-multiply:

Now, we need to solve for

. To, we can divide both sides of the equation by \( \sin(12b.3) \):

This equation is quite complex to solve analytically, as it involves a transcendental function. Therefore, it is best to solve it numerically using a calculator or a numerical method.Using a calculator, we can find the approximate value of

by evaluating the expression \( \frac{45 \cdot \sin(35)}{\sin(12b.3)} \) for different values of

until we find a solution that satisfies the equation.After evaluating the expression for various values of

, we find that the approximate value of

is:

Therefore, the correct answer is:

Question

(b)/(sin (12 b.3))=(45)/(sin (35))

Solution

Resposta