1 / 2 a - (2a-2 / 3 square) + (- 3 / 2 + 2 / 2 square), where a = - 2, B = 3 / 2
1 / 2 a - (2a-2 / 3 b) + (- 3 / 2 + 2 b)
=a/2-2a+2b²/3-3/2+2b²
=-3a/2+8b²/3-3/2
=-3/2*(-2)+8/3*(3/2)²-3/2
=3/2(-2+8/3*3/2-1)
=3/2*(-3+4)
=3/2
RELATED INFORMATIONS
- 1. The reduction of the square B of 2A - [the square of 2ab-2 (the square B of a + the square of 2Ab)]
- 2. Simplification: √ 2a-2b / a divided by √ A-B / 2A squared B
- 3. How to factorize the square of a-2a + b-2b + 2Ab + 1
- 4. A (2a square + 1) calculation! A (2a square + 1)
- 5. Find the value of (2a + 2B + 1) (2b-a-1) + (a-b + 1) ^ 2, where a = half, B = - 1 ^ - 1
- 6. Given that | A-B + 3 | + (2a + b) ^ 2 = 0, find the value of (a + half times b) ^ 2 - (A-1 / 2b) ^ 2 &; (- 2Ab),
- 7. [(2a + b) 2 + (2a + b) (b-2a) - 6B] / 2B, where a and B satisfy | a + half | + √ B-3 = 0
- 8. [(2a+b)(2a+b)+(2a+b(b-2a)-6b]/2b a=-1/2 b=3
- 9. Given the number a, B satisfies: the quadratic power of a = 2-2a, the quadratic power of B = 2-2b, and a is not equal to B, find the value of a of B + B of A
- 10. If the square of a-2a-13 = 0, the square of b-2b-13 = 0, a is not equal to B, find a square + b square
- 11. What is (2a square + b) multiplied by (minus 2B Square)
- 12. Given a + B = 2009, find the square of a + the square of B + 2b-1 / (the square of a - the square of B) + the value of a + B
- 13. Calculate the square of (a-2b-3) given a + B = 6, ab = 8, find: (1) the square of a + the square of B (2) (a-b)
- 14. If a = 3, B = 1 / 3, what is the square of (a + b) - (a + b) (a-b) + 2B?
- 15. When a = 12, B = 10, find the square of 4A + 2B + 2A
- 16. Given 2a-3b-4c = 5, find the value of 4 ^ A / 8 ^ b * (1 / 16) ^ C
- 17. Given | 2a-1 | + | 3B + 1 | + | 4C + 8 | = 0, find the values of a, B and C
- 18. It is known that a > b > C, and 2A + 3B + 4C = 0. (1) proof: a + B + C > 0 It is known that a > b > C and 2A + 3B + 4C = 0 (1) Is a + B + C a positive number? Why? (2) Can the length of the line cut by the parabola y = ax ^ 2 + BX + C on the x-axis be equal to (root 91) / 6? If you can, find out the equation of symmetry axis of parabola; if not, please explain the reason The solution of 1 2a+3b+4c=(2a+c)+3b+3c Because a > C, 2A + C
- 19. Given that the rational numbers a, B, C satisfy | A-1 | + | B-3 | + | C-4 | = 0, calculate 2A + 3B + 4C
- 20. 1 / 2A = 1 / 3B = 1 / 4C a + B + C = 18 find the value of a, B, C