Problem 1 :
If WY = 70 yd, find XZ.
Problem 2 :
If FH = 6 ft, find EG.
Problem 3 :
If KM = 35 in, find LN.
Problem 4 :
If VT = 7ft, find SU.
Problem 5 :
If BD = 16 in, find AC.
Problem 6 :
If VX = 49 yd, find UW.
Problem 7 :
The length of one of the diagonal of a rhombus is 38 inches. Find the length of the other diagonal, if the area is 646 square inches.
Problem 8 :
The area of a rhombus is 125 square yards. If one of the diagonals measures 10 yards, find the length of the other diagonal.
Problem 9 :
Find the area of the kite or rhombus
Problem 10 :
Find the area of the kite or rhombus.
Problem 11 :
Find the area of the kite or rhombus.
Problem 12 :
Find the area of the kite or rhombus.
Problem 13 :
Problem 14 :
Problem 15 :
1) 55 yd 2) 5 ft 3) 40 in 4) 23 ft 5) 24 in 6) 37 yd 7) 34 inches 8) 25 yd |
9) 361 square units. 10) 140 square inches 11) 16 cm2 12) 285.25 square inches. 13) 110.36 square inches. 14) 110.36 square inches. 15) 384 square units. |
Problem 1 :
Find the side length of the rhombus ABCD.
Problem 2 :
The area of a rhombus is 150 cm2. The length of one of its diagonal is 10 cm. The length of their other diagonal is .
(a) 25 cm (b) 30 cm (c) 35 cm (d) 40 cm
Problem 3 :
One of the diagonals of a rhombus is double the other diagonal. Its area is 25 sq.cm. The sum of the diagonal is
(a) 10 cm (b) 12 cm (c) 15 cm (d) 16 cm
Problem 4 :
If the diagonals of a rhombus are 24 cm and 10 cm, find the area and perimeter of rhombus.
Problem 5 :
Each side of a rhombus is 26 cm and one of its diagonal is 48 cm long. The area of the rhombus is.
(a) 240 cm2 (b) 300 cm2 (c) 360 cm2 (d) 480 cm2
Problem 6 :
The length one diagonal of a rhombus is 80% of the other diagonal. The area of the rhombus is how many times the square of length of the other diagonal ?
(a) 4/5 (b) 2/5 (c) 3/4 (d) 1/4
Problem 7 :
Use square FNRM or rhombus STPK to find each measure
a) AR b) ∠FAN c) PB |
d) MA e) TP f) ∠KTP |
Problem 8 :
The diagonals of a square are (x + 8) feet and 3x feet. Find the measure of the digonals.
Problem 9 :
Refer to rhombus PLAN
a) Classify trangle PLA by its sides.
b) Classify triangle PEN by its angles.
c) Is triangles PEN and triangle AEL congruent. Explain.
Problem 10 :
The area of a kite is 324 square inches. One diagonal is twice as long as the other diagonal. Find the length of each diagonal.
Problem 11 :
One diagonal of a rhombus is four times the length of the other diagonal. The area of the rhombus is 98 square feet. Find the length of each diagonal.
1) DC = 10√13
2) d2 = 30 cm
3) Sum of the diagonals = 15 cm
4) Perimeter of rhombus = 52 cm
5) 480 square cm
6) 2/5
7) a) AR = 12 mm
b) ∠FAN = 90 degree.
c) BS = BP = 6 cm
d) MA = 12 mm
e) TP = 10 cm
f) ∠KTP = 37
8) the length of the diagonals is 12 feet.
9) a) In general, in rhombus all four sides will be equal. Then, in triangle PLA, PL and LA will be equal.
b) Diagonals will be equal, they bisect each other and perpendicular.
∠EPN = ∠ENP and ∠PEN = 90 degree.
c) In triangle PEN and AEL,
10) the lengths of diagonal are 18 inches and 36 inches.
11) the lengths of diagonal are 7 inches and 28 inches.
May 21, 24 08:51 PM
May 21, 24 08:51 AM
May 20, 24 10:45 PM