SOLUTION: a point (x,y) moves along a circle represented by x^2+y^2=400, but never leaves the first quadrant. At any location, the point determines an angle theta. A horizontal line through
Algebra.Com
Question 759678: a point (x,y) moves along a circle represented by x^2+y^2=400, but never leaves the first quadrant. At any location, the point determines an angle theta. A horizontal line through the point, a vertical line through the point, and a diameter of the circle determine a triangle.which expression gives the area of the triangle in terms of sin(theta) and cos(theta)?
Answer by KMST(5398) (Show Source): You can put this solution on YOUR website!
<-->
is the equation of a circle with radius , centered at the origin, O(0,0).
The area of right triangle PQR can be calculated as
RELATED QUESTIONS
The center of a circle represented by the equation (x-2)^2+(y+3)^2=100 is located in what (answered by solver91311)
1). Choose the location of the point (-15, 20)
a) quadrant I b) quadrant II
c)... (answered by lynnlo)
Please help me with the following problem:
Q/. Point (a,b) lies in the third quadrant... (answered by rothauserc,Alan3354)
If Ia semi circle has a coordinate, M(1.5, 4) on a graph, and Poin M has the
greatest y (answered by Fombitz)
An ant starts at the point (1,0) on the unit circle and walks counterclockwise a distance (answered by josmiceli)
2. Suppose an object moves along the y-axis so that its location is y = f(x) = x^2 + x at (answered by ikleyn)
can you please help me solve this question" A circle whose centre is in the first... (answered by midwood_trail)
A point is moving along the circle x2+y2= 25 in the first quadrant in such a way that its (answered by Edwin McCravy)
What is the radius and center of a circle represented by
(x - 1)^2 + y^2 =... (answered by robertb)