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Answer:
tan (60) = √3
Explanation:
The triangle in question is a right triangle; hence, we will apply the Pythagorean theorem to find the length of the unknown side.
unknown side = sqrt [(hypotenuse)^2 + (other side)^2]
unknown side = 21√3 units
Given it is a right triangle, we can utilize special trigonometric ratios.
Thus:
tan θ = opposite / adjacent
In this triangle:
θ = 60°
Opposite side = 21√3
Adjacent side = 21
Now substituting into the equation to calculate tan 60 gives us:
tan (60) = (21√3) / (21) = √3
I hope this information is useful:)
Answer:
tan (60) = √3
Explanation:
The triangle in question is a right triangle; hence, we will apply the Pythagorean theorem to find the length of the unknown side.
unknown side = sqrt [(hypotenuse)^2 + (other side)^2]
unknown side = 21√3 units
Given it is a right triangle, we can utilize special trigonometric ratios.
Thus:
tan θ = opposite / adjacent
In this triangle:
θ = 60°
Opposite side = 21√3
Adjacent side = 21
Now substituting into the equation to calculate tan 60 gives us:
tan (60) = (21√3) / (21) = √3
I hope this information is useful:)