If an n-sided regular polygon is inscribed in a circle of radius r, as shown in the figure below, then n-isosceles triangles fill the circle. Based on the statement and figure above answer the following: Express h and the base b of the isosceles triangle shown in terms of θ and r. Express the area of the isosceles triangle in terms of θ and r. Use trig identities as needed. Describe what happens as n goes to infinity, (notice the polygon fills the circle, the angle θ goes to zero) Use special limit rules to discuss your response, you may use any graphing tool to support your response.
If an n-sided regular polygon is inscribed in a circle of radius r, as shown in the figure below, then n-isosceles triangles fill the circle. Based on the statement and figure above answer the following: Express h and the base b of the isosceles triangle shown in terms of θ and r. Express the area of the isosceles triangle in terms of θ and r. Use trig identities as needed. Describe what happens as n goes to infinity, (notice the polygon fills the circle, the angle θ goes to zero) Use special limit rules to discuss your response, you may use any graphing tool to support your response.
If an n-sided regular polygon is inscribed in a circle of radius r, as shown in the figure below, then n-isosceles triangles fill the circle. Based on the statement and figure above answer the following: Express h and the base b of the isosceles triangle shown in terms of θ and r. Express the area of the isosceles triangle in terms of θ and r. Use trig identities as needed. Describe what happens as n goes to infinity, (notice the polygon fills the circle, the angle θ goes to zero) Use special limit rules to discuss your response, you may use any graphing tool to support your response.
If an n-sided regular polygon is inscribed in a circle of radius r, as shown in the figure below, then n-isosceles triangles fill the circle.
Based on the statement and figure above answer the following:
Express h and the base b of the isosceles triangle shown in terms of θ and r.
Express the area of the isosceles triangle in terms of θ and r. Use trig identities as needed.
Describe what happens as n goes to infinity, (notice the polygon fills the circle, the angle θ goes to zero)
Use special limit rules to discuss your response, you may use any graphing tool to support your response.
Transcribed Image Text:Circde
Inscribed polygon
Definition Definition Two-dimentional plane figure composed of a finite number of straight line segments connected to form a closed chain or circuit. A polygonal circuit's segments are known as its edges or sides, and the points where two edges meet are known as its vertices or corners.
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