Problem 1 :
The diagonal of the TV screen is 82 cm, and the height is 40 cm. Calculate the width of the screen.
Problem 2 :
The aspect ratio of the rectangle and its diagonal is 9 : 12 : 15. Calculate the area of the rectangle if the length of the diagonal is 105 cm.
Problem 3 :
There is a rectangle with the length of 12 cm and diagonal 8 cm longer than the width. Calculate the area of the rectangle.
Problem 4 :
The length of the sides of the rectangular garden are in the ratio 1 : 2. The connection of the centers of the adjacent sides is 20 m long. Calculate the perimeter of the rectangle.
Problem 5 :
The dimension of the rectangular plot are (x + 1) m and (2x - y)m. The sum of x and y is 3 m and the perimeter of the plots is 36 m. Find the area of the diagonal of the plot.
Problem 6 :
The diagonal of the rectangle given below is 36 m. Find the values of x and y.
Problem 7 :
If the diagonal of a rectangle is 17 cm long and its perimeter is 46 cm, find the area of the rectangle.
Problem 8 :
One side of the rectangular field is 15 m and one of its diagonal is 17 m. Find the area of the field.
Problem 9 :
Find the area of square, one of whose diagonals is 3.8 m long.
Problem 10 :
Find the area of a rhombus one side of which measures 20 cm and one diagonal 24 cm.
Problem 11 :
One diagonal of a parallelogram is 70 cm and the perpendicular distance of this diagonal from either of the outlying vertices is 27 cm. The area of the parallelogram is.
1) width = 71.58 2) 5292 cm^{2} 3) 480 cm^{2} 4) 24√5 5) 48 square meter. 6) x = 5 and y = 2 |
7) 120 cm^{2} 8) 120 m^{2} 9) 7.22 m^{2} 10) 384 cm^{2} 11) 1800 cm^{2} |
Mar 14, 24 10:44 PM
Mar 14, 24 10:12 AM
Mar 14, 24 09:52 AM