Question

3,45x+7,455=14,01i5,676-1,82y=3,31

Answer 1

Пошаговое объяснение:

$3.45x + 7.455 = 14.01 \\ 5.676 - 1.82y = 3.31 \\ 3.45x = 6.555 \\ 1.82y = 2.366 \\ x = 1.9 \\ y = 1.3$

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Answer 2

It seems like you've provided a system of equations with two equations involving variables x and y. I'll help you solve this system step by step.

Equation 1: $3.45x + 7.455 = 14.01i$ Equation 2: $5.676 - 1.82y = 3.31$

Let's start with Equation 2 to solve for y:

Subtract $5.676$ from both sides: $-1.82y = 3.31 - 5.676$ $-1.82y = -2.366$

Now, divide both sides by $-1.82$: $y = \frac{-2.366}{-1.82} \approx 1.301$

Now that we have the value of $y$, let's substitute it into Equation 1 to solve for $x$:

Equation 1: $3.45x + 7.455 = 14.01i$ Substitute $y = 1.301$: $3.45x + 7.455 = 14.01i$

Subtract $7.455$ from both sides: $3.45x = 14.01i - 7.455$

Now, divide both sides by $3.45$: $x = \frac{14.01i - 7.455}{3.45}$

So, the solutions for the variables $x$ and $y$ are: $x \approx \frac{14.01i - 7.455}{3.45} \quad \text{and} \quad y \approx 1.301$

Please note that the "i" in the equations seems to represent the imaginary unit, but the values provided are not clear. If "i" is meant to represent a variable, please replace it with an appropriate variable name. If "i" is indeed the imaginary unit, then the solutions will be complex numbers involving the imaginary unit.