if z1 = i and z2= -(3)^0.5– i find the arguments for the quotient

Q: Solve 4sin^4 x -3sinx=0 if x ϵ [0,2π)

A: This question is related to trignometry, We will solve it using given information.

Q: 6. V2cotxsinx = cotx

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Q: Solve for x x/12.4=4ft 6in/6ft 3 in

A: 1 ft=12 inch 4 ft 6 inches =4(12)+6=54 inches 6 ft 3 inches =6(12)+3=75 inches

Q: 0 and f'(x) > 2 for 1sxs4, how small can

A: It is given that f(1)=10, f'(x)≥2 for 1≤x≤4.

Q: derive X3  - 2x/ex

A: To find the derivative of x³-(2x/ex)

Q: xdx can be solved by either algebraic subsitution or integrataion by parts. X-1 A True False

A: We have to state whether the given statement is true or false and its reason is given.

Q: Suppose that x and y are real numbers such that y is 6 greater than x. What is the smallest possible…

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Q: a) 2 7e"- dy

A: Since you have asked multiple question, we will solve the first question for you. If youwant any…

Q: + xy' + y = 8 Inx

A: Consider the given differential equation as x2y''+xy'+y=8lnx. Since the differential equation is…

Q: a) Lin 5) x2+2y2

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Q: iven by 5x3 at x = 1 is: %3D

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Q: (b) dx

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Q: 15.f mOT-(27+ 3)', mRT- (9x – 5)" and MRST - (10x-2), find mi.

A: Given,         QT⏜=27x+3° , RT⏜=9x-5° and ∠RST=10x-2° .

Q: What is the end behavior for this fucntion... X^3-4x^2+7

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Q: tion 20 +4)/2 = > aj,æ“ for || then 16a3 2 k-0

A: We have to find the value of the given condition

Q: If Jo flx)dx= 31 and Jo gixldxX=16. find So'[ 4f (X\ + 6glx\] dx

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Q: -12 (",(25x – 46x + 3)cx J-12

A: Given query is to find the value of the integral.

Q: 1.X" to qx' +5x, = 5ot x'l6) :: -5 , x6) - 5

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Q: in ze2arctao e C Itex) sec (2

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Q: 2. If x =-1 and z = 2y = -3x, find the value of 3xy-z 1+3x²z

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Q: use graphs to find approximate solutions ex = 4

A: we have to use the graph to find the approximate solution of ex=4.

Q: f(x) = (x + 2)3 – 3x + 5 with error e = 0.1 by using False Position Method. Write your answer in 4…

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Q: Find the general solution of the fifth-order DEQ. 2x(5) – 7x(4) + 12x" + 8x" = 0

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Q: dx 4. xV25-x2 5+vx2-25 In + C а. 5 b. In 5+Vx2-25 + C 5+v25-x2 In + C с. -- d. None of the above

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Q: Solve: 3ln( -1)-In(t +1)?

A: We need to simplify the given expression. 3lnt2-13-lnt+1

Q: How to get rid of a radical

A: A radical is a term with one by nth power of the variable. The radical sign is as shown on the white…

Q: How can we use the general definition to prove the theorems?

A: Query- How can we use the general definition to prove the theorems. Answer- A theorem is a statement…

Q: of x3 - x - 3 = 0 using If the starting gues ue of the root after %3D

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Q: I've asked this question more than once because this cannot be right. Tangent30=-6.4 and 1/square…

A: Here the angle is in degrees. tan(30)=-6.4 is when it is 30 radians But tan(30o)=0.577

Q: Sesch (sinhtx) sech4x

A: Given integral, ∫cschsinh4xsech4xdx To evaluate the value of the integral.

Q: 7. If SQ = 11x-26 and PR = 5x + 28. find PR. 7x-6 3r+ 14 Gina whon A ing Aigetra. LLC 2014201 8. If…

A: “Since you have posted a question with multiple sub-parts, we will solve first three subparts for…

Q: It is possible to rearrange the expression ax² + bx + 1 x +1 into the form T Rx + S + х+1 where R, S…

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Q: 2) Find dy of: 7x 5 上 (3-2x

A: We know that  ddx(xn)=nxn-1

Q: Solve for x: tanax=-1 -atanx

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Q: the 1) By uing of far 3 deliv ahve 3x at X-2 . %3D

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Q: Eliminate the arbitrary constants in y = ex + c1e2x + c2e-3x

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Q: H-W. Min 2=20X メー+2-メ Ya 3 Const.

A: Given: MinZ=20x1+10x2x1+2x2≤403x1+x2≥304x1+3x2≥60

Q: Solve for x using natur 1) 5x-2 = 33x+2

A: Since you have asked multiple question, we will solve the first question for you. If you want any…

Q: 2 3/2 + x² – 3x + 1 3 f(x) = 5x4/3

A: Since you have asked multiple question, we will solve the first question for you as per our guide…

Q: 2P 2+ y= since) see' (=?)

A: y=sin(z)sec-1(1+zz2)

Q: Assume that y = 69 when x = -3, y=-72 when x = 15 and y = 99 when x = 27. If we…

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Q: Eliminate the arbitrary constants of: x^2=Axy+By

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Q: Find the antiderivative of (2* square root of x) + (3/x^4)

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Q: x - 6x = 2r – 4y Hom: of the funsti

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Q: how that 1 dn v2

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Q: xdx can be solved by either algebraic subsitution or integrataion by parts. X-1

A: ∫xdxx-1

Q: When is lnx negative?

A: Let the function be                                  y=f(x)=ln(x) The domain of the function is all…

Q: Prove Formulas (1) - (9) Differentiate y = √3x². - 1 √5x = = (3x²)¹/³ – (5x)−¹/2

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Q: ne integral. 11 3 √x + 5dx = Please enter your answer two digits format(For xample: 3.14)]

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Limits

When it comes to calculus, limits are considered to be a very important topic of discussion. The main importance of limit lies in expressing the value of a function as it gets closer to a certain value. Also, limits can help you to understand other topics, such as continuity and differentiability better. In a broader sense, every calculus notion is a limit. Other branches of calculus have also been derived from limits.