-3F -3 -2 -1 1 2 3 3.

Q: – Z1)²]/2?

A:

Q: -5 -4 -3 -2 2. -2+ -3

A:

Q: -1/2 . (-4/9)

A:

Q: (3,५४)- (2 । ) (x-1 2. 3. 2.

A:

Q: 3(y-2) 1- 3y

A:

Q: -6 3 4 5 6 -1 -2

A: The graph of the function fx is To evaluate: The value of limx→-2fx

Q: т-2 5m-2 3 3

A: It is given that,m-23=5m-23 We have to find the value of m.

Q: Simplify

A: we have to simplify,  -y3/2y-1/33

Q: -3 -2 2 3 -1

A:

Q: -4 -3 -2 -1 4 2.

A:

Q: 7x² – 39x-18 )(*) 18 12 9.

A: Consider the given function 7x2-39x-18 We have to factor the given function.

Q: 2L -2 3.

A: Given: limx→2x-2x3-23 L'Hopital's rule: limx→cf(x)g(x)=00or ±∞∞ then limx→cf(x)g(x)=limx→cf'(x)g'(x)

Q: -2- 4- 3 10

A:

Q: -2 – 3| – 4x - 3| : - 17

A: Opening the mod with both signs, positive and negative.

Q: -5y³ 2.) 2 тп +9 7 2 3.) тп —9

A: Given simplifications problem is solved below

Q: -2 2. 1/2

A: We have to solve given expression

Q: Y =-3/4 + 2

A: Given  that:Y =-34 + 2 To simplify the equation

Q: 4f - 2f + 7 + 3f - 7

A: We have to apply operation on variable and costant separately.

Q: zn-3 4 3h-7

A:

Q: -1 4 -1 3 B = 2 4 [2 0 -2 -1 3

A:

Q: -3p-3/4 - 30p-7/4

A: We have to find the value of p as nothing else is mentioned in the question

Q: -8 -6

A:

Q: -6 -3 -4 -5 A = 1 and B = 3 1 6

A:

Q: -3(14 + 5r) - 2r = -14(r + 3)

A:

Q: -4 3 2 1 2 3 -2

A: Solution is given below:

Q: 5y-6=29-2y

A: First we add 2y to both sides

Q: b.) 3x-2y < 12

A:

Q: -2 2 0 3 | 1]

A:

Q: (4r – 3)2 – 6(4r - 3) + 5 = 0

A: 4x-32-64x-3+5=0 Let 4x-3=t. Make the substitution as 4x-3=t into given equation.…

Q: 3. 9m2 + 3m- 2 4. 10p2-p-2

A:

Q: -2 . -2 -3 メ-

A: dxndx = n.xn-1

Q: (2p)-3 (р-5)-1 (бр-2)-1(р3)-6

A:

Q: -3.7+y+2 9z-3y+I

A:

Q: 4 X -2 3 = 6

A: To find The value of x.

Q: -2 2 4 6. -2

A: From the graph given ,  The value of the function at x=2, 5, 7 is defined. At x=2, f2=-4.limx→2…

Q: 2(3y-2) 20

A:

Q: 2) r- 6= 6 + 4r

A: The objective is to solve the equation.

Q: y 4 3 2- 1 -2 1 2 3 4 5.

A: Explanation of the answer is as follows

Q: -2.8(-8)

A: Product of two negative numbers is a positive number. (Two negatives make positive)

Q: -1 3. 3. -1 214

A:

Q: -3- 4 13 -2

A:

Q: + (-1)"- 3 + 2

A: y=limn→∞5n3+-1n4n3+2⇒y=limn→∞5+-1nn34+2n3⇒y=limn→∞5+-1nn3limn→∞4+2n3⇒y=5+04+0⇒y=54

Q: (-7) + |(-6)|) - 8(-3) +7)

A:

Q: 7s -1 2s-8 2.

A:

Q: -2 4. -2 2.

A:

Q: -5-2 3

A: