In the triangle ABC, if (a + B + C) (a + C-B) = 3aC, then B =?
60°
Brackets open A2 + C2 + 2ac-b2 = 3aC
If A2 + c2-b2 = AC, then CoSb = A2 + c2-b2 / 2Ac = 1 / 2, then B = 60 degree
RELATED INFORMATIONS
- 1. In triangle ABC, (a + B + C) × (a-b + C) = 3aC, then ∠ B=
- 2. Given x = 2013, y = 2014, then (x + y) (x ^ 2 + y ^ 2) / x ^ 4-y ^ 4 =?
- 3. |X-Y + 1 | and | x + y-2013 | are opposite numbers. Find the value of (x - y) (x + y) |X-Y + 1 | and | x + y-2013 | are opposite to each other- y) The value of (x + y)
- 4. Given that (2x-y) and | x + 2y-5 | are opposite to each other, calculate the value of (X-Y) 2013
- 5. Given x (x-1) - (X & # 178; y) = - 2, find the value of X & # 178; + Y & # 178 / 2-xy As above
- 6. If x + y = 4, xy = 1. Find the value of (1) x & # 178; + Y & # 178; (2) (X-Y) 178;
- 7. If AB is opposite to each other and CD is reciprocal to each other, the absolute value of M is 1, and the value of (a + b) cd-2014m is obtained
- 8. Calculation with simple method: (0.5 * 3 and 2 / 3) ^ 2012 * (- 2 * 3 / 11) ^ 2013
- 9. Calculation: (- 0.125) ^ 2013 * (- 8) ^ 2012 What methods should be analyzed
- 10. When x = 2013, y = 2014, the value of the algebraic formula (x / Y-Y / x) △ X-Y / X is
- 11. Is the horizontal angle an obtuse angle? Is the obtuse angle a horizontal angle?
- 12. An acute angle a, known cosa = 1 / 3, a is how many degrees of angle? Such as the title
- 13. The sum of the two angles is 180 degrees, one of which is an acute angle and the other is an angle______ .
- 14. If a triangle has an angle of 30 ° and one side is twice as big as the other, is it an acute triangle By tomorrow night
- 15. One third x minus one tenth times (100 minus x) equals 16
- 16. 1-2+3-4+...-14+15/-2+4-6+8-...+28-30 Add another question: if 7a + 9 (the absolute value of B) = 0, what is the square of AB?
- 17. What's 7 out of 15 × 30 and 3 out of 28 × 14
- 18. If a / 4 / 3 = B / 5 / 6 = C / 1, and a, B, C are not equal to 0, try to compare the size of a, B, C, and explain the reason
- 19. As shown in the figure, in the quadrilateral ABCD, ab = CD, angle B = angle c, try to explain that angle a is equal to angle A It's a process. Thank you
- 20. It is known that a / b = B / C = C / A, and A-B + C is not equal to zero. It is proved that a + B + C is not equal to zero