2. List all possible results and corresponding probability for measuring the state in the given basis. (i) Ja) = (10) + i|1)) in the Hadamard basis (ii) |00) in the Bell basis

Q: 2x – y + 2z = 3 x + 3y – z = 1 3x + 2y + z = 4 Solve to find the value of the variables

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Q: 5x+y35x+y3 for x=4x=4 and y=1y=1

A: Consider the given expression (P) and substitute the values of x and y.Substitute 4 for x and 1 for…

Q: 2x -3y = 6 6x -9y =10 Substitution method

A: In this question, we want to know the solution of the given system of equations.

Q: x2 - 8 R2.1 J x2 + 5x + 6 Answer with text and/or attachments

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Q: Solve for y in terms of x   xy=x-y x2 +y2= x+y 2x+y=8

A: Given: To solve for y in terms of xxy=x-y x2 +y2= x+y 2x+y=8

Q: 2x +4y-2= X -y +2 =-6 3x +2y-Z= 5

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Q: Y=kx +3 for x

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Q: x + 3y = 1 -3x-3y=-15

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Q: Vx+4 -3 3. Evaluatelim x-5 Show your complete x-5 solution.

A: topic - limits

Q: 5x+4y=10 5x+8y=30 Solve for x and y

A: To solve for x and y

Q: x + y + z = 1 2 + 2 + 2 = 2 3 + 13 + 23 = 3 = 7 5 + + 5 + 2 9 = ? =

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Q: 2x + y = 5 X - y = 1 Use substitution method

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Q: -4(3x - 5) < 2(3x + 4) Can you find the solution?

A: Given inequity is -43x-5&lt;23x+4 To find the solution

Q: LJ-GI Solve for x and y. 3x 5y

A: 5-3x=-4x5ywhen two matrix are equal their corresponding elements are equal .

Q: 2x+4y=4 2x+3y=-18 substitute method.

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Q: -3y-9(2y+1)=7-5(6-y) solve for y

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Q: x+7 dx. egral: | x² - x-2

A: To find the integration

Q: If (x2 - y2) = 10 and (x + y) = 2, find x and y.

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Q: 2x + 6y = 4 5x + 15y = 10 Substitution method Please start with y = 4-2x/6

A: Given :2x + 6y = 4    5x + 15y = 10

Q: 6 15-2- 45 lution

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Q: 23x-6 =8x-2 no solution or infinitely many olutions

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Q: What value of x is in the solution set of 2x – 3 > 11 – 5x

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Q: F:1: Solve 12(s+10)-140 (s+1)² +400)

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Q: K = 5k² - √5. 5 + 1 5. - 1 5k - 1 = ?

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Q: 3(y+7)-7y=1 y=

A: First we distribute 3.

Q: Evaluate L-1 s²+10s-2 (s+2) (s²-3))

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Q: 3x+3y=6 3x+y=-6 substitution method.

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Q: 2х - 6 Find YZ 21 30

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Q: 8x+4y=6, -3x-3y=9, The solution is x = , y=

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Q: 1. (a) Think about which method you want to use. Then solve the initial value problem with different…

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