Right triangle practice problems - page 28 of 86
Number of problems found: 1716
- Land  A rectangular, triangular piece of land has an area of 30 square meters and a 12 meter-long leg. How many meters of fence do you need to fence this piece of land? A rectangular, triangular piece of land has an area of 30 square meters and a 12 meter-long leg. How many meters of fence do you need to fence this piece of land?
- Dog  The dog is tied to a chain, which is mounted in the corner of the yard. The yard is shaped like a square with a side length of 20 meters. The same length is also a dog chain. Are there places in the yard where the dog can't reach? The dog is tied to a chain, which is mounted in the corner of the yard. The yard is shaped like a square with a side length of 20 meters. The same length is also a dog chain. Are there places in the yard where the dog can't reach?
- Cosine  Calculate the cosine of the smallest internal angle in a right-angled triangle with cathetus 3 and 8 and the hypotenuse 8.544. Calculate the cosine of the smallest internal angle in a right-angled triangle with cathetus 3 and 8 and the hypotenuse 8.544.
- Calculate  8166   Calculate the perimeter of a square when we know the length of its diagonal e = 4.2 m Calculate the perimeter of a square when we know the length of its diagonal e = 4.2 m
- Squares above sides  In a right triangle, the areas of the squares above its sides are 169, 25, and 144. The length of its longer leg is: In a right triangle, the areas of the squares above its sides are 169, 25, and 144. The length of its longer leg is:
- Triangle  Calculate the triangle sides if its area S = 630 and the second cathetus is shorter by 17. Calculate the triangle sides if its area S = 630 and the second cathetus is shorter by 17.
- Trigonometric functions  In the right triangle is: tg α= frac(4) 2 Find the value of s and k: sin α= (s)/(√ 20) cos α= (k)/(√ 20) In the right triangle is: tg α= frac(4) 2 Find the value of s and k: sin α= (s)/(√ 20) cos α= (k)/(√ 20)
- Determine 79864  Determine by how many meters the deviated tower, whose height is 56m, and the top of the tower is located at 55.855m. Determine by how many meters the deviated tower, whose height is 56m, and the top of the tower is located at 55.855m.
- Perpendicular 82473  In the right triangle KLM, the hypotenuse l = 9 cm and the perpendicular k = 6 cm. Calculate the size of the height vl and the line tk. In the right triangle KLM, the hypotenuse l = 9 cm and the perpendicular k = 6 cm. Calculate the size of the height vl and the line tk.
- Crossbars 80697  Calculate the length of the middle crossbars in an isosceles triangle if the length of the arm is 52mm and the base height is 48mm Calculate the length of the middle crossbars in an isosceles triangle if the length of the arm is 52mm and the base height is 48mm
- Right-angled 79894  Mug's handle is in the shape of a right-angled triangle with a hypotenuse of 15.8 cm and a shorter overhang of 5 cm. How tall is a mug? Mug's handle is in the shape of a right-angled triangle with a hypotenuse of 15.8 cm and a shorter overhang of 5 cm. How tall is a mug?
- 30-meter  45481   The 30-meter tree broke. Its top fell 5m from the trunk. At what level did it break? The 30-meter tree broke. Its top fell 5m from the trunk. At what level did it break?
- Branches  18533   The right triangle has an area of 225 cm². One of its branches is twice the size of the other. Find the lengths of its hangers. The right triangle has an area of 225 cm². One of its branches is twice the size of the other. Find the lengths of its hangers.
- Isosceles right triangle  If the square of the hypotenuse of an isosceles right triangle is 128 cm2, find the length of each side. If the square of the hypotenuse of an isosceles right triangle is 128 cm2, find the length of each side.
- The storm  After the storm, the top of the 5 m high mast deviated by 1 m from the original vertical axis. What is the peak now? Round to 2 decimal places. After the storm, the top of the 5 m high mast deviated by 1 m from the original vertical axis. What is the peak now? Round to 2 decimal places.
- AP RT triangle  The length of the sides of a right triangle forms an arithmetic progression, and the longer leg is 24 cm long. What are the perimeter and area? The length of the sides of a right triangle forms an arithmetic progression, and the longer leg is 24 cm long. What are the perimeter and area?
- Sum of squares  The sum of squares above the sides of the rectangular triangle is 900 cm². Calculate the area of the square over the triangle's hypotenuse. The sum of squares above the sides of the rectangular triangle is 900 cm². Calculate the area of the square over the triangle's hypotenuse.
- Tree trunk  From the tree trunk, the diameter at the narrower end is 28 cm, and a beam of the square cross-section is to be made. Calculate the longest side of the largest possible square cross-section. From the tree trunk, the diameter at the narrower end is 28 cm, and a beam of the square cross-section is to be made. Calculate the longest side of the largest possible square cross-section.
- Right Δ  A right triangle has one leg 54 cm in length and the hypotenuse 90 cm in size. Calculate the triangle's height. A right triangle has one leg 54 cm in length and the hypotenuse 90 cm in size. Calculate the triangle's height.
- Vertex points  Suppose the following points of a triangle: P(-12,6), Q(4,0), R(-8,-6). Graph the triangle. Find the triangle area. Suppose the following points of a triangle: P(-12,6), Q(4,0), R(-8,-6). Graph the triangle. Find the triangle area.
Do you have homework that you need help solving? Ask a question, and we will try to solve it. Solving math problems. 
 