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I dont think it has uses in daily life..its just to find the area of a triangle

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13y ago

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Continue Learning about Trigonometry

Find the size of an angular object?

To find the size of an angular object, you can use the angular size formula, which relates the actual size of the object to its distance from the observer. The formula is given by: angular size (in radians) = actual size / distance. To convert radians to degrees, multiply by 180/π. By measuring the angular size and knowing the distance, you can rearrange the formula to solve for the actual size of the object.


Find the explicit formula for the sequence?

The explicit formula for a sequence is a formula that allows you to find the nth term of the sequence directly without having to find all the preceding terms. To find the explicit formula for a sequence, you need to identify the pattern or rule that governs the sequence. This can involve looking at the differences between consecutive terms, the ratios of consecutive terms, or any other mathematical relationship that exists within the sequence. Once you have identified the pattern, you can use it to create a formula that will generate any term in the sequence based on its position (n) in the sequence.


How do trigonometry used in our daily life?

That depends on your profession. If you are a math teacher, then you might use a lot of Trig. If you are an engineer, working with forces on any object from different directions, then you would use trig. Electrical engineers use trig. Surveyors use trig.


How do you find the hypotenuse of a right triangle when only a side length and angle is given?

Dependent on what side you are given you would use Sin(Θ) = Opposite/Hypotenuse just rearrange the formula to Hypotenuse = Opposite/Sin(Θ). Or if you are given the adjacent side use Cosine(Θ)=Adjacent/Hypotenuse, then: Hypotenuse = Adjacent/Cosine(Θ)


How do you convert linear displacement into angular displacement?

To convert linear displacement (s) into angular displacement (θ), you can use the relationship between the two, given by the formula θ = s / r, where r is the radius of the circular path. This formula indicates that the angular displacement in radians is equal to the linear displacement divided by the radius. Thus, knowing the radius allows you to translate how far an object has moved linearly along a circular path into how far it has rotated.