Two cars with new tires are driven at an average speed of 60 mph for a test drive of 2000 miles. The diameter of the wheels of one car is 15 inches. The diameter of the wheels of the other car is 16 inches. If the tires are equally durable and differ only by diameter, which car will probably need new tires first?
Given a circle, construct a circle with twice its area. I know that the r2 = (x-h)2 + (y+k)2 is the standard equation for a circle. I don't know how to use this formula to construct two circles where one is twice the area of the other.
Find an equation of the circle which touches the straight-lines x + y = 2 and x - y = 2 and touches the circle x2 + y2 =1?
Two cars with new tires are driven at an average speed of 60 mph for a test drive of 2000 miles. The diameter of the wheels of one car is 15 inches. The diameter of the wheels of the other car is 16 inches. How many revolutions does each tire make?
A circle of radius 100is inscribed in a square. The inscribing process continues to infinity. What is the sum of the unshaded areas? Radius of 1 = 100 - Radius of 2 = _________Radius of 3 = _______ Radius of 4 = ____________ Side of square 1 =________, Side of square 2 = __________, Side of square 3 = ___________Side of
Two circles, A and B, touch each other at exactly one point, as shown in the diagram below. The equation of circle A is . Circle B has centre (1, k + 1) and radius 4. Please see the attached file for the fully formatted problems. (Not to scale) a) i) Find the completed square form of x2 - 18x Find the completed sq
If the radius of a sphere is increased by 20% then the surface area is increased by 44%. By what percent exactly is the volume increased?
Find the center and radius of the sphere x^2 + 8x + y^2 - 14y + z^2 - 8z = -56
See attachment for better symbol representation: 11. Evaluate integral r (2z + 1) dz where R is the following contour from z = -i to z= i. c. the circular arc z = e^it for -pi/2 < t < 0
Tangency of three circles B elow is how I created the sketch shown in the other attachment: 1. Create two tangent circles with centers A and B. For convenience sake, let circle A hav
(a) Consider the circle: (x+2)squared + (y-1)squared =9. Find the center and radius of the circle. (b) Consider the circles: x squared + y squared + 4x-4y-1=0 x squared + y squared -2x+4y-4=0 (i) Find the center of each circle. (ii) Find the distance between the centers if the circles are plotted on the same rectangu
A pipe is supported by a block and a wall.Find the pipe radius in terms of the block height and its distance from the wall. A block with height "b" is placed a distance "a" from a wall, to hold in place a pipe with radius "R" (the pipe is supported by the wall on the other side - see attached figure). Find the radius "R" in ter
Please see the attached file for the fully formatted problems. Given square is 11*11, unit square is 1*1 without using any algebraic equation by using scissors or folding it, we can find the area of 11*11 square in terms of unit square. With a similar idea we can do triangles (Main triangle and unit triangle).
Imagine a valley y=x^2. A circle with radius = 5 is inside it. Another circle, with radius = 4 is above the previous circle, (and inclined to right side) (PLEASE SEE THE ATTACHMENT zip file) Find the area between y=x^2 and the 2 circles (Not allowed to use computer.)
Please see the attached file for the fully formatted problems. Two congruent semicircles lie on the diameter of a third semicircle, each tangent to the other two. A small circle is tangent to all three semicircles. If the area of the shaded region is 45pi, what is the length of the radius of the small circle.
Need to know the formula for finding area and circumference of a circle 2
In a circle of radius 6 centimeters, find the area of the segment bound by an arc of measure 120 degrees and the chord joining the endpoints of the arc. Round your answer to nearest tenth. A. 36.1 cm squared B. 6.8 cm squared C. 5.7 cm squared D. none of these