SOLUTION: What is the stes to find the values of x and y where x and y are real numbers (3x-4)+((5/3)yi=-6+5i
Algebra.Com
Question 719870: What is the stes to find the values of x and y where x and y are real numbers (3x-4)+((5/3)yi=-6+5i
Answer by jsmallt9(3758) (Show Source): You can put this solution on YOUR website!
Two complex numbers in standard a + bi form are equal only if the real parts, the a's are equal the the imaginary parts, the b's are equal.
The real part (the part without any i's) of (3x-4)+((5/3)yi=-6+5i is 3x-4. So this must be equal to -6:
3x-4 = -6
Adding 4:
3x = -2
Divide by 3:
x = -2/3
The imaginary part (the part with the i's) of (3x-4)+((5/3)yi=-6+5i is (5/3)yi. So this must be equal to 5i:
(5/3)yi = 5i
or (5/3)y = 5
Multiplying by 3/5 we get:
y = 3
RELATED QUESTIONS
I need some help with the steps for this please with this question.
Find the values of... (answered by tommyt3rd)
For what values of x and y is... (answered by stanbon)
Find real numbers x and y such that... (answered by Alan3354)
Find the values of x and y, where x and y are real numbers:
8+(3x)= 2x-4
(answered by ladyVenny)
Please help me solve this equation:
Find the value of x and y, where x and y are real... (answered by Fombitz)
Please help me solve this:
1)Find the solutions of the equation... (answered by edjones)
Find the real numbers x and y that make the equation true.
5 + yi = x + 3i
(answered by DrBeeee)
Find the real numbers x and y that make the equation true.
-4 + yi = x + 3i
(answered by Alan3354)
Find the real numbers x and y that make the equation true.
-4 + yi = x + 3i
(answered by ikleyn)