It is the length from (-3,-7) to (2, -2) which is 5 times the square root of 2 or about 7.071 rounded to three decimal places
The length of the longest side of the triangle can be found by calculating the distance between the two furthest vertices. In this case, it is the distance between (-3,-2) and (-3,-7), which is 5 units. Therefore, the length of the longest side of the triangle is 5 units.
The longest length would be the hypotenuse. You can use SOHCAHTOA to find the length.
A squared+ B squared=C squared. find the square root of the answer and you get the longest side.
It may be of any length but it is always the longest side in a right-angled triangle.
13 cm
Not necessarily. The longest distance between two points in a triangle is the distance between the vertices that are farthest apart. This can be between any two vertices, not just those connected by the longest side of the triangle.
The length of the longest side of the triangle can be found by calculating the distance between the two furthest vertices. In this case, it is the distance between (-3,-2) and (-3,-7), which is 5 units. Therefore, the length of the longest side of the triangle is 5 units.
You divide the length of the shortest side by the length of the longest side.
a=8 b=6 c=10 answer is 10
If you mean vertices of (-4, 2) (-4, 5) and (3, 2) then it will form a right angle triangle when plotted on the Cartesian plane with sides of 3 units by 7 units by square root of 58 or about 7.616 units which is its hypotenuse and longest side
It is the square root of 41 or 6.403 to 3 decimal places
9 in.
The longest length would be the hypotenuse. You can use SOHCAHTOA to find the length.
Just calculate the length of the three sides using the distance formula, then compare which is largest.
The given vertices will form a right angle triangle when plotted on the Cartesian plane with two smallest sides of 2 units by 7 units and by using Pythagoras' theorem its longest side or hypotenuse works out as the square root of 53 units
The hypotenuse is the longest side of a right triangle.
50 in