Isosceles Triangle, it has 2 sides the same and 1 side different.
We know that R = a/2sinA area of triangle = 1/2 bc sinA sin A = 2(area of triangle)/bc R = (a/2)*2(area of triangle)/bc R = abc/4*(area of triangle)
I hope you want to know the Perimeter. Perimeter is the total length of the boundary of the region bounded by a shape. For a rectangle it is the sum of the 4 bounding sides, or 2*(L+B), where L is Length of the rectangle and B is Breadth of the rectangle. For a Triangle it is the sum of the 3 sides. If you consider an equilateral triangle. By property the 3 sides of an equilateral triangle are equal. Hence the Perimeter of an equilateral triangle is denoted as; 3*a, where a is the length of one of the sides of the triangle. It is possible that the perimeter of a rectangle is same as that of many different types of triangles. We can formulate a relationship for a special case where the perimeter of a rectangle is equal to the perimeter of an equilateral triangle; P(R) = P(ET), P(R) is perimeter of rectangle and P(EQ) is perimeter of Equilateral triangle. P(R)=2(L*B) = P(EQ) = 3*a; hence, a = (2/3)*(L*B) = P(R)/3. i.e., the sides of the Equilateral triangle are one thirds of the perimeter of the rectangle.
Triangle !
To find the distance from a vertex of a triangle to the circumcenter, you can use the circumradius formula. The circumradius ( R ) is given by ( R = \frac{abc}{4K} ), where ( a, b, c ) are the lengths of the triangle's sides, and ( K ) is the area of the triangle. The distance from each vertex to the circumcenter is equal to the circumradius ( R ). Thus, you can calculate ( R ) using the sides and area of the triangle to determine the distance.
To find the circumference of the circumcircle of a triangle, we first need to determine the radius of the circumcircle. For a right triangle, the circumradius ( R ) can be calculated using the formula ( R = \frac{c}{2} ), where ( c ) is the length of the hypotenuse. In this triangle with sides 3, 4, and 5, the hypotenuse is 5, so ( R = \frac{5}{2} = 2.5 ). The circumference ( C ) of the circumcircle is given by ( C = 2\pi R = 2\pi \times 2.5 = 5\pi ).
We know that R = a/2sinA area of triangle = 1/2 bc sinA sin A = 2(area of triangle)/bc R = (a/2)*2(area of triangle)/bc R = abc/4*(area of triangle)
I hope you want to know the Perimeter. Perimeter is the total length of the boundary of the region bounded by a shape. For a rectangle it is the sum of the 4 bounding sides, or 2*(L+B), where L is Length of the rectangle and B is Breadth of the rectangle. For a Triangle it is the sum of the 3 sides. If you consider an equilateral triangle. By property the 3 sides of an equilateral triangle are equal. Hence the Perimeter of an equilateral triangle is denoted as; 3*a, where a is the length of one of the sides of the triangle. It is possible that the perimeter of a rectangle is same as that of many different types of triangles. We can formulate a relationship for a special case where the perimeter of a rectangle is equal to the perimeter of an equilateral triangle; P(R) = P(ET), P(R) is perimeter of rectangle and P(EQ) is perimeter of Equilateral triangle. P(R)=2(L*B) = P(EQ) = 3*a; hence, a = (2/3)*(L*B) = P(R)/3. i.e., the sides of the Equilateral triangle are one thirds of the perimeter of the rectangle.
A TRIANGLE!!! DUHH! SOME PEOPLE R DUMBOS A triangle, three sides, three angles.
Triangle !
all the sides r the same length
To find the distance from a vertex of a triangle to the circumcenter, you can use the circumradius formula. The circumradius ( R ) is given by ( R = \frac{abc}{4K} ), where ( a, b, c ) are the lengths of the triangle's sides, and ( K ) is the area of the triangle. The distance from each vertex to the circumcenter is equal to the circumradius ( R ). Thus, you can calculate ( R ) using the sides and area of the triangle to determine the distance.
To find the circumference of the circumcircle of a triangle, we first need to determine the radius of the circumcircle. For a right triangle, the circumradius ( R ) can be calculated using the formula ( R = \frac{c}{2} ), where ( c ) is the length of the hypotenuse. In this triangle with sides 3, 4, and 5, the hypotenuse is 5, so ( R = \frac{5}{2} = 2.5 ). The circumference ( C ) of the circumcircle is given by ( C = 2\pi R = 2\pi \times 2.5 = 5\pi ).
#include <stdio.h> main() { int r,b,h; printf("Enter the value of Base and Hight"); scanf("%d%d",&b,&h); r = ((b*h)/2); printf("Area of Triangle=%d",r); }
sin theta and csc theta are reciprocal functions because sin = y/r and csc = r/y you use the same 2 sides of a triangle, but you use the reciprocal.
There is basically no difference. They are nothing more than 2 different visualizations of how we can graphically add two vectors.strictly if we say there is one and only difference is that---Triangle law of vector addition states that when 2 vectors r acting as the adjacent sides of a triangle taken in order. third side of the triangle will give the magnitude of th resultant 7 direction is in opposite order.Parallelogram law of vector addition states that if 2 vectors r acting as the adjacent sides of a parallelogram, then the diagonal of parallelogram from the point of intersection of two vectors represent their resultant magnitude & direction.
It can measure anything as long as the sides are all of different length and no angles are equal and the triangle has no lines of symmetry. If u r a member plz leave a note on my message board. Smiley bubble xxx
The circumradius of a triangle can be calculated using the formula ( R = \frac{abc}{4A} ), where ( a ), ( b ), and ( c ) are the lengths of the triangle's sides, and ( A ) is the area of the triangle. Alternatively, if the angles of the triangle are known, it can also be found using ( R = \frac{a}{2\sin(A)} ), where ( A ) is the angle opposite side ( a ). To find the area ( A ), you can use Heron's formula or the basic formula ( A = \frac{1}{2} \times \text{base} \times \text{height} ).