WebAn isosceles triangle ABC is inscribed in a circle. What are the angles in the three minor segments cut off by 40 ... Then ∠RST = 90 (Theorem 3, angle subtended by a y x diameter) Also ∠RTQ = 90 (Theorem 5, tangent is perpendicular to radius) Hence x + y = 90 and y ... Webgiven diameter = 8 : . radius , = d 8 2 Now area, A= 18- = 12 ( 4 1 2 = 16R. ophan Ce) ix correct see. 10th shaded region. R T radios , 8= 3 . shaded region Area= Area of sector RST - 95 09 of triangle RST area of sector = 60 3600 12 ( V 3 )2 = 3 12 6 area of triangle = -x v3 x V3 sin 60 1 3 3V3 9 2 4 . shaded area= 2 option CAJ it correct.- thanks
Geometric constructions: triangle-inscribing circle
WebGeometry questions and answers. 2 The diagram shows a circle with center C, a diameter RS, and an inscribed triangle RST. mZRTS = (4.1 - 14) 1 S T R What is the value of x? 3 The figure below shows circle C with diameter AB. The measure of angle BCD is 92º. 1 А D m B Find the measure of angle BAD. The figure below shows circle with diameter AB. WebMar 13, 2024 · A circle is inscribed in triangle P R T. Points Q, S, and U of the circle are on the sides of the triangle. Point Q is on side P R, point S is on side R T, and point U is on side P T. The length of R S is 5, the length of P U is 8, and the length of U T is 6. Which statements about the figure are true? Select two options. The perimeter of the ... grande buffet and grill coupon
Answered: G D 4w-96 DG = W F E 3w-25 bartleby
WebOct 5, 2024 · To start, the angles in the triangle (re: s, r and t) total 180 degrees and so do the pairs of angles (x+r) = 180 and (t+y) = 180. (1) s = 40. With angle s, we know that r+t … Web8 Equilateral triangle DEFis inscribed inside equilateral triangle ABCsuch that DEis perpen-dicular to BC. Let xbe the area of triangle ABCand ybe the area of triangle DEF. Compute x y. 9 Find the sum of all real numbers xsuch that x4 2x3 +3x2 2x 2014 = 0. 10 Three real numbers x, y, and zare chosen independently and uniformly at random from ... WebStep-by-step explanation: From the given drawing, we have; ΔRST is circumscribed about circle A. The center of the circle A = The point A. The line RT = A tangent to the circle A. The radius to the circle A = The line AP. According to circle theory, a line which is tangent to a circle is perpendicular to the radius of the circle drawn from the ... grande brown sugar oatmilk shaken espresso