
2.3y-x--17 15 х+4+3у=-5


Ответы на вопрос

Ответ:
179283+1907618!92928372901



It seems like you have a system of linear equations:
- 2.3y - x = 17
- x + 4 + 3y = -5
You can solve this system of equations by using the method of substitution or elimination. I'll demonstrate the elimination method here:
First, let's eliminate one of the variables. Let's eliminate x. You can do this by multiplying the second equation by 2.3 (the coefficient of x in the first equation) to make the coefficients of x in both equations equal:
- 2.3y - x = 17
- 2.3(x + 4 + 3y) = 2.3(-5)
Now, simplify the second equation:
- 2.3y - x = 17
- 2.3x + 9y + 9.2 = -11.5
Now, we have a system of equations with equal coefficients for x:
- 2.3y - x = 17
- 2.3x + 9y = -20.7
Next, let's solve one of the equations for one of the variables. I'll solve the second equation for x:
2.3x = -20.7 - 9y
Now, divide both sides by 2.3 to isolate x:
x = (-20.7 - 9y) / 2.3
Now, substitute this expression for x into the first equation:
2.3y - (-20.7 - 9y) / 2.3 = 17
Now, solve for y:
2.3y + (20.7 + 9y) / 2.3 = 17
Multiply both sides by 2.3 to get rid of the fraction:
2.3(2.3y) + 20.7 + 9y = 17 * 2.3
5.29y + 20.7 + 9y = 39.1
Combine like terms:
14.29y + 20.7 = 39.1
Now, subtract 20.7 from both sides:
14.29y = 39.1 - 20.7
14.29y = 18.4
Now, divide by 14.29 to solve for y:
y = 18.4 / 14.29 ≈ 1.29
Now that you have found the value of y, you can substitute it back into one of the original equations to solve for x. Let's use the first equation:
2.3y - x = 17
2.3(1.29) - x = 17
2.97 - x = 17
Now, subtract 2.97 from both sides to solve for x:
-x = 17 - 2.97
-x = 14.03
Now, multiply both sides by -1 to isolate x:
x = -14.03
So, the solution to the system of equations is:
x ≈ -14.03 y ≈ 1.29


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