sahilmm15
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How does a,b,c effects the equation ax+by=c graphically. Thanks!
The discussion focuses on how the parameters a, b, and c in the equation ax + by = c affect its graphical representation. Participants explore various scenarios and implications of these parameters, including specific cases where a or b may equal zero.
There is no consensus on the implications of the parameters a, b, and c, as participants present various scenarios and interpretations without resolving the discussion.
Participants have not fully resolved the implications of the cases discussed, particularly regarding the existence of solutions when both a and b are zero, and the graphical representations in different scenarios.
Write it as ##\begin{bmatrix} a & b \end{bmatrix} \cdot \begin{bmatrix} x \\ y \end{bmatrix}=c ## and ask again. What does ##c=0 ## and ##c\neq 0## mean, and what stands ##(a,b)## for?sahilmm15 said:How does a,b,c effects the equation ax+by=c graphically. Thanks!
If a = 0 and b = 0, the equation is 0x + 0y = c. What can you say about c? Does this equation have any solutions?sahilmm15 said:How does a,b,c effects the equation ax+by=c graphically. Thanks!