Q1. ABC is an equilateral triangle inscribed in a circle. P is any point on the minor arc BC. then Q2. A quadrilateral is inscribed in a circle. If an angle is inscribed in each of the segments outside the quadrilateral, then what is the sum of the four angels? Q3. A point P is outside a circle and is 13 inches from the center. A secant from P cuts the circle at Q and R so that the external segment of the secant PQ is 9 inches and QR is 7 inches. The radius of the circle is: Q4. Two chords GH and EF are drawn in such a way that chord GH bisects chord EF at point O. If the length of GO is 4 cm and the length of OH is 8 cm, find the length of chord EF Q5. P, Q, S and R are points on the circumference of a circle of radius r, such that PQR is an equilateral triangle and PS is a diameter of the circle. What is the perimeter of the quadrilateral PQRS ? Q6. Each of two angles of a triangle is 60 degree and the included side is 4 cm. The area of the triangle, in square cm, is: __________________
n/a |
|||

Q6. Each of two angles of a triangle is 60 degree and the included side is 4 cm. The area of the triangle, in square cm, is:
a. 8 √ 3
b. 8
c. 4 √ 3
d. None of the above
here two angle 60 so third one also 60 so its equilateral triangle
so area=(sqrt3/4)*4^2=4sqrt3
Little Star
n/a
Q5. P, Q, S and R are points on the circumference of a circle of radius r, such that PQR is an equilateral triangle and PS is a diameter of the circle. What is the perimeter of the quadrilateral PQRS ?
a. r(1+ √3)
b. 2r(1+ √ 3)
c. r(1+ √ 5)
d. 2r+ √ 3
ans is 2r(1+sqrt3)
Little Star
n/a
Post new comment