Given that the ratio of the degrees of the three inner angles of a triangle is 4:1:1, then the triangle is () triangle 1. Right angle 2, acute angle 3, obtuse angle
Three angles of 120 ° 30 ° are obtuse
If one of the interior angles of an isosceles triangle is 80 degrees, then the degrees of the other two inner angles are______ .
① When the angle of 80 ° is the top angle, the two bottom angles are 50 ° and 50 °;
② When the angle of 80 ° is the base angle, the top angle is 20 °
So the answer is 50 degrees, 50 degrees or 20 degrees, 80 degrees
Math problem: an inner angle of an isosceles triangle is 43 degrees. What are the degrees of the other two angles
When 43 is a vertex angle, the other two are both 68.5
When 43 is a base angle, the other two are 94 and 43
If a triangle has two interior angles equal to 90 degrees, then the triangle is______ Triangle
The sum of the inner angles of a triangle is 180 ° if the sum of two inner angles is equal to 90 °, then the other inner angle is 180 ° - 90 ° = 90 °, therefore, the triangle is a right triangle;
So the answer is: right angle
If the sum of the degrees of two interior angles of a triangle equals 90 degrees, then the triangle is a triangle
Because the sum of the degrees of two inner angles is equal to 90 degrees, the other angle is 90 degrees, so it is a right triangle
If one interior angle of a triangle is equal to the sum of the other two, then the degree of the largest angle of the triangle is
Solution: the sum of the inner angles of a triangle is 180 ° if one of the inner angles of the triangle is equal to the sum of the other two inner angles, then the maximum inner angle is a, then the sum of the other two inner angles is 180 ° - A. according to the meaning of the topic, a = 180 ° - A is obtained, and a = 90 ° is obtained
In triangle ABC, we know that angle a is three times of angle B and angle c is two times of angle B. the degree of angle a, angle B and angle c is obtained To calculate
Angle a + angle B + angle c = 180
3B+B+2B=180
B=30
A=90
C=60
Find the degree of < a < B < C
Angle a 36 degrees, angle B angle c 72 degrees
Given that one of the interior angles of a triangle is two-thirds of the other and four fifths of the third, the degrees of the inner angles of the triangle are Notice two-thirds and four fifths
Let this inner angle be x, and the sum of three inner angles of triangle is 180 °
Then x + (3 / 2 + 5 / 4) x = 180
X = 48, the other two = 48 * 3 / 2 = 72
=48*5/4=60.
It is known that the degree of one inner angle of a triangle is two-thirds of the degree of the other, and four fifths of the degree of the third inner angle Find the degrees of the interior angles of the triangle
Let an inner angle be X
2/3X+4/5X+X=180