It is known that the circumference of an isosceles triangle is 20 cm. One side is 5 cm. What are the other sides?

When it is a waist, because it is an isosceles triangle, so the other two sides are waist 5 and bottom 20-5-5 = 10. But according to the sum of any two sides of the triangle is greater than the third side, and 5 + 5 = 10, so it can't. when 5 is the bottom, the other two waist are (20-5) / 2 = 7.5 and 7.5

RELATED INFORMATIONS

1. The circumference of an isosceles triangle is 20 1. Write the analytic formula of the function of the base length y with respect to the waist length x (x is the independent variable) 2. Write the value range of the independent variable 3. Draw function image in rectangular coordinate system
2. In the triangle ABC, the lengths of three sides are a, B, C, a = n ^ 2-1, B = 2n, C = n ^ 2 + 1 (n is an integer greater than 1) Is it a right triangle? If so, which angle is a right angle?
3. Given the congruence of triangle ABC and triangle Dec, the side length of triangle ABC is 3, m, N. if the three sides of triangle ABC are 5, P, Q, and if each side length of triangle is an integer, what is the maximum value of M + N + P + Q? Given the congruence of triangle ABC and triangle Dec, the side length of triangle ABC is 3, m, N. if the three sides length of triangle Dec is 5, P, Q, and if each side length of triangle is an integer, what is the maximum value of M + N + P + Q?
4. The lengths ABC of three sides of triangle ABC are all positive integers, and 0 is less than a, B is less than or equal to B, C is less than or equal to C if B = 4, So what are these triangles? What are the lengths of the three sides?
5. If B = 7, there are several conditions that a is less than or equal to B is less than or equal to C B = 7, a is less than or equal to B is less than or equal to C B = 7
6. If the lengths of three sides a.b.c. of triangle ABC are all integers, and a is greater than B is greater than C, and a = 7, how many triangles satisfy the condition? Please do help me think about it
7. In the acute triangle ABC, a = 6, C = 2 √ 3. If the area of the triangle ABC is 3 √ 3, what is the angle B equal to?
8. In the acute triangle ABC, the lengths of three sides a, B and C are all integers, and a
9. In the acute triangle ABC, the angle a is equal to twice the angle B, and the opposite side lengths of angle B and angle c are B and C respectively. Find the value range of C of B Speed for answers Wait Online
10. Angle 1 = 2 angle c, try to explain why the triangle ABC is isosceles triangle Angle 1 is the outer angle of angle ABC
11. Two rectangles 5 decimeters long and 3 decimeters wide are stacked together to find the perimeter of the figure
12. A rectangle 5 cm long and 3 cm wide is enlarged by 3:1. What are the perimeter and area of the new figure?
13. There are two identical rectangles, 9 cm long and 2 cm wide. If you stack them according to the figure, what are the perimeter and area of the figure?
14. If the perimeter of three figures is equal, what is the ratio of a to B and C
15. As shown in the figure, if the perimeter of the three figures is equal, then a: B: C=______ ．
16. As shown in the figure, it is known that the perimeter of three figures is equal, so find a: B: C. why
17. As shown in the figure, if the perimeter of the three figures is equal, then a: B: C=______ ．
18. If one side of a rectangle is 2A + B, and the other side is A-B longer than it, the perimeter is 2A + B______ ．
19. If one side of the rectangle is a-2b, and the other side is 2A + B larger than the first side, the perimeter of the rectangle is a-2b______ ．
20. One side of the rectangle is 2a-b, and the other side is A-B smaller than it A = the square of X + the square of xy-y, B = - the square of X - 2XY + the square of Y. when x = 1, y = 1, find the value of 2a-b.