The given equation is $54-\frac{1}{7}yi=9x-4i$.

First, we can separate the real and imaginary parts of the equation:

Real part: $54 = 9x$,
Imaginary part: $-\frac{1}{7}y = -4$.

Solving these equations gives:

For the real part: $x = \frac{54}{9} = 6$.

For the imaginary part: $y = \frac{1}{7} * 4 = \frac{4}{7}$.

So, the solution to the equation is $x = 6$ and $y = \frac{4}{7}$.

Question

The given equation is $54-\frac{1}{7}yi=9x-4i$.

First, we can separate the real and imaginary parts of the equation:

Real part: $54 = 9x$,
Imaginary part: $-\frac{1}{7}y = -4$.

Solving these equations gives:

For the real part: $x = \frac{54}{9} = 6$.

For the imaginary part: $y = \frac{1}{7} * 4 = \frac{4}{7}$.

So, the solution to the equation is $x = 6$ and $y = \frac{4}{7}$.

Knowee AI · Accepted Answer

The given equation is $54-\frac{1}{7}yi=9x-4i$.

First, we can separate the real and imaginary parts of the equation:

Real part: $54 = 9x$,
Imaginary part: $-\frac{1}{7}y = -4$.

Solving these equations gives:

For the real part: $x = \frac{54}{9} = 6$.

For the imaginary part: $y = \frac{1}{7} * 4 = \frac{4}{7}$.

So, the solution to the equation is $x = 6$ and $y = \frac{4}{7}$.

Find the values of $x$x and $y$y that satisfy the equation.$54-\frac{1}{7}yi=9x-4i$54−17yi=9x−4i$x=$x= 6−iy63+4i9 and $y=$y= 63xi+28−378i