|2 1. (exercise 3.1.18) Let A = 6 3 Find 2 x 2 matrices B and C such %3D that AB = AC but B # C.

Q: (-8,-5)and(-10,-9)

A:

Q: (1,-16) and (-3,12)

A: To write down the equation of the straight line joining the two given points.

Q: A(1,-3),B(1,1),C(5,1),D(5,-3) translation of 3 units left and 5 units up.

A:

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Q: Find da. (2.イ)き.(2x3)年 (2X+3) (xャイメー3) %3D

A:

Q: can you do the next part

A: The set of vector  and We have to express the vector  in terms of the given set of vector

Q: Every row operation is reversible. O True O False

A: Every row operation is reversible.

Q: How is the y value determined, like y1,y2,y3, and y4? (the second column of the table)

A: As per the question we have to explain how the y-values i.e. y1 , y2 , y3 and y4 are determined.

Q: Need help finding for both a and b. Overall confused on this concept.

A:

Q: Evaluate , (Inx)³dx. 1

A: Given: ∫1e(lnx)3dx Apply integration by parts. ∫1elnx3=xln3(x)-∫3ln2(x)dx1e

Q: Draw and find

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Q: bijection.

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Q: find the inverse

A: TO FIND  THE INVERSE OF THE MATRIX LET A= 1-222-313-41 FORMULA USED A-1= (AdjA)'A A not equal to…

Q: L'im 2x - 3

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Q: Multiply.     (x+y ) 2

A: The given expression x+y2.

Q: 2. seot

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Q: 6yz+2yz+8yz=

A:

Q: Question: diagonalize, -1 0-1 0 0 -1 2 1 2

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Q: 3x - 4y = 1 3x-2y = -1

A: Denote the equations. 3x-4y=1            ...13x-2y=-1            ...2

Q: What are variables in algebra ?

A: What are variables in algebra ?

Q: Specify a linear combination in terms of coefficients?

A: