#Shaded region circles in rectangle how to

State the length and width of the rectangle. (rectangle has an area of 528 cm^2) The length of the rectangleįind the Maximum area for the given perimeter of a rectangle. Write and solve a system of equations to find the dimensions of the rectangle. Its length is 4 more than four times its width. The rectangle shown has a perimeter of 118 cm and the given area. The program should allow the user to select the shape (C or c for circle, R or r for Rectangle, T or t for Triangle) whose area he or she wants calculated.

Write a QBASIC program that calculates the area of a circle, a rectangle and a triangle. Write your answer as a whole number, decimal, or simplified radical. It is enclosed by a circle with a radius of 10 meters.

The rectangle has an area of 546 square units. In the figure below is a rectangle with a length of 5 meters and a width of 4 meters. On the coordinate plane, the segment from D(-1,-17) to E(14,19) forms one side of a rectangle. What is the area of this shaded border in sq cm? This includes a border (the shaded region) 5 cm wide surrounding the picture itself. If the rectangle has one side lying on the x-axis, find the largest possible area of the rectangle.Ī picture frame is 20 cm by 30 cm. Use the fact that either rectangle side (L or W) defines a. (Since I can't post picture here) The diagram: ◒ a) If the maximum depth of the water is 2cmĪ rectangle in the first quadrant has one vertex as the origin, and other vertex on the curve y= -x^2 -2x +4. To find the rectangle area, you need the length L and width W to multiply together. The diagram shows the cross section of a cylindrical pipe with water lying in the bottom.

#Shaded region circles in rectangle how to

Someone please help,I have to sleep just 2 questions idk how to do 6. The two circles are drawn such that both touch the circle as well as each The area of a rectangle is equal to the product of its length and breadth and the area of a circle is given by the formula r2, where r is the radius and is. The figure shows two circles of different radius inscribed in a larger circle. One medium circle and one small circle touch each other, and each circle touches the larger circle. I have (x^2)(y^2)=4 Pythagorean Theorem (y^2)=4-(x^2) y=sqrt(4-(x^2)) A=bh or A=xy A=2x*2sqrt(4-(x^2)) Is this correct or what am IĪ circle with radius 16 centimeters is inscribed in a square and it showes a circle inside a square and a dot inside the circle that shows 16 ft inbetween Which is the area of the shaded region A 804.25 square feet B 1024 square feet C 822.94 square feet D Find a function that represents the area of the rectangle in terms of x. A rectangle is inscribed in a circle of radius 2.