Observe two formulas: the square of a + B + C and the square of a + B + C + 2Ab + 2BC + 2ca,
(a+b+c)^2
=[(a+b)^2+2(a+b)c+c^2]
=a^2+2ab+b^2+2ac+2bc+c^2
=a^2+b^2+c^2+2ab+2ac+2bc
RELATED INFORMATIONS
- 1. Factorization of 2 (a ^ 2-3ac) + a (4b-3c)
- 2. It is known that (a + b) divided by 2Ab = 3, then (3a-7ab + 3b) divided by (a + 3AB + b) is equal to? RT
- 3. Given that a is not equal to B, and satisfies a ^ 2-3a + 1 = 0, B ^ 2-3b + 1 = 0, find the value of 1 / A ^ 2 + 1 + 1 / b ^ 2 + 1
- 4. Given that a is not equal to B, and a ^ 2 + 3a-7 = 0, B ^ 2 + 3b-7 = 0, find the value of (1 / a) + (1 / b)
- 5. It is known that: (a + b) 178; = 11, (a-b) 178; = 5, then the value of a & # 178; + B & # 178; is equal to_____
- 6. If ABC is three positive numbers, and satisfies a + B + C = 18,1 a + B + 1 B + C + 1 C + a = 10 9, then what is the value of a B + C + B C + A + C a + B?
- 7. Given that | a + & # 189; | + | B + 3 / 10 | + | C-9 7 / 10 | = 0, then ABC =?
- 8. It is known that ABC is an integer that is not zero, 7 / 2 equals 9 / 5 equals 10, only 21, ABC is arranged from small to large
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- 10. In △ ABC, given a = 9, B = 2, C = 150 °, what is C equal to?
- 11. Let a, B, C ∈ [0,2], and prove that 4A + B ^ 2 + C ^ 2 + ABC ≥ 2Ab + 2BC + 2ca
- 12. As shown in the figure, use square area to explain the formula: (a + B + C) 2 = A2 + B2 + C2 + 2Ab + 2Ac + 2BC
- 13. A-B + C = 5, find the value of a ^ 2 + B ^ 2 + C ^ 2-2ab-2bc + 2ca
- 14. In △ ABC, if 3a2 + 3b2-3c2 + 2Ab = 0, then Tanc=______ .
- 15. Given that a: B: C = 2:3:4 and 3a + 5b-4c = 15, find the values of a, B and C
- 16. If a + B = - 1, what is the value of the algebraic formula 3A (a + b) - 5a-5b + 7
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- 18. Point out the coefficients of each of the following algebraic formulas: negative 2Ab + 5B 2 / 5A minus 7 / b
- 19. How to simplify a (3a squared b-ab squared) - (AB squared + 3A squared b)
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