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All triangles inscribed in a semicircle with one side of the triangle being the diameter of the semicircle are right triangles.

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What is angle inscribed in semi circle called?

An angle inscribed in a semicircle is called a right angle. According to the inscribed angle theorem, any angle formed by two points on the circumference of a semicircle, with the vertex at the circle's center, measures 90 degrees. This property holds true for any triangle inscribed in a semicircle, confirming that the hypotenuse is the diameter of the circle.


What is the angle inscribed in a semicircle?

It is a right angle.


What angle inscribed in semicircle?

180 degrees


What kind of angle is inscribed in a semicircle?

Right Angle?


Angle inscribed in a semicircle?

180 degrees * * * * * No, it is 90 degrees.


What kind of an angle is the inscribed angle that intercepts a semicircle.?

A right angle.


The triangle ABC is inscribed in a semicircle if ABC is 42degrees find A bac B acb?

90


Is every inscribed angle that intercepts a semicircle is a right angle or an acute angle or a obtuse angle?

a right angle


What is the area outside the triangle if the triangle is inscribed in a semicircle while the side length of triangle is 2underroot2?

Diameter of semicircle = 1 Area of semicircle = Pi/8 Area of triangle = 0.25 Area outside triangle = (Pi/8) - 0.25 = 0.1427 (rounded to 4th decimal).


How would you find g field which produces semicircle using equation of semicircle and y?

semicircle PQR of diameter 10 cm.semicircle PAB and BCR of diameter d1 and d2 respectively are inscribed in the semicircle PQR or such that the sum of d1 and d2 is equal to 10 cm. determine the relation between the lengths of arcs PQR,PAB, and BCR.


Prove that the sum of perimeter of inscribed semicircle is equal to the perimeter of outside semicircle?

The circumference of the large semicircle is pi-r radius of the smaller semi circles are r1 r2 r3 r4... thus their circumference is pi-r1 pi-r2 so on.. pi-r = pi(r1+r2+r3..)


State a definition for a polygon inscribed in a sphere?

Inscribed polygon: a polygon contained within a circle, with each side being a chord of a circle.Chord: end points connected to an arc or a semicircle, forming a segment that lies in the interior of a circle.