(y + 1): 4 = (x + 2): 3 2x-3y = 1, find the solution of X and y
(y+1):4=(x+2):3
3(y+1)=4(x+2)
3y+3=4x+8
4x-3y=-5 (1)
2x-3y=1 (2)
(1)-(2)
2x=-6
therefore
x=-3
y=(4x+5)/3=-7/3
RELATED INFORMATIONS
- 1. If 2 / x = 3 / y = 4 / Z, then 3 / y is 2x + y-z= emergency
- 2. If 3 / 3 x = 2 / 2 y = 5 / 5 Z, then X-Y + Z is 2x-3y-z=
- 3. Solving the system of linear equations with three variables {2x-3y = - 16 y-3z = - 2 3x + Z = - 4}
- 4. Trivariate linear equations 3x-y-z = 4 2x-3y-z = 12 x + y + Z = 6
- 5. Given 2x + 3Y = 4, find the value of 4 ^ x × 8 ^ y
- 6. If | 2x + 3 | + (x-3y + 4) & # 178; = 0, find the value of (Y-1) & # 178; + X # 178
- 7. If (2x-3y + 5) ² + |x + Y-2 | = 0, find the values of X and y
- 8. 2 / 2 x-2y = 5 / 2 2x-3y = 2 to solve the equation
- 9. When x = (), the Square-1 of algebraic formula 2 (3x + 4) has the most () (fill in large or small) value ()
- 10. Given x 2 - X - 1 = 0, find the value of x 3 - 2x + 1
- 11. The square of 4-12 (Y-X) + 9 (X-Y)= The square of x-xy-5x + 5Y= The square of ab-5bc-2a + 10ac= The square of X - 6xy + the square of 9y - the square of 4A= 1-4m square - 9N square + 12mn= The square of T - 13T + 42= The square of x-8x-33=
- 12. 4 plus 12 times (X-Y) plus the square of 9 (X-Y)
- 13. Factoring the square of 4-12 (X-Y) + 9 (X-Y)
- 14. Given that X. y is a real number and satisfies (square of X + square of Y) x (square of X + square of Y -- 1) = 12, find the value of square of X + square of Y
- 15. If (x ^ 2 + y ^ 2) (x ^ 2 + y ^ 2-1) - 12 = 0 and X, y are real numbers, then x ^ 2 + y ^ 2 =?
- 16. Find the maximum or minimum of the following quadratic functions: (1)y=x²+10x-7 (2)y= -x²+3x+2 (3)y=(1/5)x²-2x+3 (4)y=(-2/3)x²+2x-6
- 17. Ask a mathematical problem of quadratic function. About taking the maximum and minimum If the maximum value of square + 2x + a of quadratic function y = x (0 is greater than or equal to X is less than or equal to 1) is 3, Then a is equal to?
- 18. Let a and B satisfy a3b + ab3-2a2b + 2ab2 = 7ab-8, then A2-B2 = () A. 1b. 3C. 5D. Not sure
- 19. A math problem in junior high school (algebra) Let a, B, C satisfy a ^ 2 + B ^ 2 + C ^ 2 = 1, and prove that one of | A-B |, | B-C |, | C-A | must not exceed √ 2 / 2 (2 / 2 of the root sign)
- 20. A math problem (algebra problem) If Mn is a real number and one root of the equation x ^ 2 + MX + n = 0 is four times of the other root, then the relationship between M and N is () A.4m²+25n=0 B.2n²+25=0 C.4m²-25n=0 D.4n²-25n=0