>Smitty plays a Steam Game called "Yu Crossing Animals" for 45 minutes, contains very child like animal characters having sex.
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>Basic math? Very easy!

2 + 2 = 5
get it guys
Wrong.
70298 - SoyBooru.png
 
Let A be a matrix, not necessarily square. Say V and W are particular solutions
of the equations AV = Y1 and AW = Y2 , respectively, while Z 6 = 0 is a solution
of the homogeneous equation AZ = 0. Answer the following in terms of V , W , and
Z.

-Find some solution of AX = 3Y1 .


-Find some solution of AX = −5Y2 .


-Find some solution of AX = 3Y1 − 5Y2 .


-Find another solution (other than Z and 0) of the homogeneous equation AX = 0.


-Find two solutions of AX = Y1 .


-Find another solution of AX = 3Y1 − 5Y2 .


-If A is a square matrix, then det A =?


-If A is a square matrix, for any given vector W can one always find at least one
solution of AX = W ? Why?



 
Let A be a matrix, not necessarily square. Say V and W are particular solutions
of the equations AV = Y1 and AW = Y2 , respectively, while Z 6 = 0 is a solution
of the homogeneous equation AZ = 0. Answer the following in terms of V , W , and
Z.

-Find some solution of AX = 3Y1 .


-Find some solution of AX = −5Y2 .


-Find some solution of AX = 3Y1 − 5Y2 .


-Find another solution (other than Z and 0) of the homogeneous equation AX = 0.


-Find two solutions of AX = Y1 .


-Find another solution of AX = 3Y1 − 5Y2 .


-If A is a square matrix, then det A =?


-If A is a square matrix, for any given vector W can one always find at least one
solution of AX = W ? Why?



View attachment 27832
i got #4 place in a middle school math competition one time so this all makes sense to me really
 
Let A be a matrix, not necessarily square. Say V and W are particular solutions
of the equations AV = Y1 and AW = Y2 , respectively, while Z 6 = 0 is a solution
of the homogeneous equation AZ = 0. Answer the following in terms of V , W , and
Z.

-Find some solution of AX = 3Y1 .


-Find some solution of AX = −5Y2 .


-Find some solution of AX = 3Y1 − 5Y2 .


-Find another solution (other than Z and 0) of the homogeneous equation AX = 0.


-Find two solutions of AX = Y1 .


-Find another solution of AX = 3Y1 − 5Y2 .


-If A is a square matrix, then det A =?


-If A is a square matrix, for any given vector W can one always find at least one
solution of AX = W ? Why?



View attachment 27832
https://pomf2.lain.la/f/ii1a5ac.pdf
 
I never said this, I just solved your algebra 1 homework for you
I thought you linked the pdf i got the problem from. My bad my noob i never actually clicked the link.
135 - 71867a794e86033ca44725ff8c487e46.png
 
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