Answer:
The answer is: m = B(3x + 1) degrees.
Explanation:
In the given equation m/B= (3x + 1)°, we need to find the measure of m.
To find m, we need to isolate it on one side of the equation.
We can do this by multiplying both sides of the equation by B, which gives us m = B(3x + 1)°.
This means that m is equal to the product of B and (3x + 1)°.
We can simplify further by multiplying 3x + 1 by the degree symbol, which gives us m = B(3x + 1) degrees.
The formula used in this problem is m/B = angle measure, where m is the unknown side, B is the length of the known side, and the angle measure is given in degrees.
When solving problems like this, it is important to watch for units and make sure they are consistent throughout the equation.
For example, if B is measured in meters, then the units of m should also be in meters.
A real-world example of using this formula could be calculating the height of a building based on the length of its shadow and the angle of the sun's rays.
Answer: m = B(3x + 1) degrees.
Math: m = B(3x + 1)°
Formula: m/B = angle measure
Name of formula: Trigonometric ratio
Real-world example: Finding the height of a building based on the length of its shadow and the angle of the sun's rays.
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