What value of w does the system have no solution: {3A + 5B = -12 wA - 15B = 6
you want to get it to the point where the left side of the second equation, is a multiple of the left side of the first equation.
Like if your problem had a system of: \(\large\color{black}{ 12Z+10Y=7 \\kZ -5Y=5 }\) then: \(\large\color{black}{ 12Z+10Y=7 \\-2(k)Z +10Y=-10 }\) \(\large\color{black}{ -2(k)=12 }\) \(\large\color{black}{ k=-6 }\)
And there, we will have when k=-6, \(\large\color{black}{ 12Z+10Y=7 \\12Z +10Y=-10 }\)
and you see that THIS has no solution, right?
yes
Could you help me with this problem? Because i am confused...
I am trying, but I keep getting disconnected.
gotcha
\(\large\color{black}{ 3A + 5B = -12 \\ wA - 15B = 6 }\) I'll set you up, lets divide the second equation by -3, we get: \(\large\color{black}{ 3A + 5B = -12 \\ (-\frac{1}{3})wA + 5B = -2 }\)
you now need to a value of w, for which (1/3)(w) is equal to 3
\(\large\color{black}{ (-\frac{1}{3})w=3 }\), then w=?
um...
I'm not sure
\(\large\color{black}{ (-\frac{1}{3})w=3 }\) multiply both sides times -3, and tell me what w equals.
-9
w = -9
yes
So now what?
so, in order to make your system of equations, \(\large\color{black}{ 3A + 5B = -12\\ wA - 15B = 63 }\) have no solutions, \(\large\color{black}{w=-9 }\)
you are done:) this is it,.
okay! Cool! Thanks.
Not a problem!
Can you help me with this problem? Please?
@SolomonZelman
Let's see, I'll apload it, and do some labelling part:
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