The simplified form of Newton-Raphson formula to solve x5 = a is : 4x - a A) x4+1 = 5x 4x + a 5x -4x - a 5x B) x+1 = %3D C) Xi+1 %3D = I+x ( -4x + a 5x D) X1+1 %3D

Q: What is the solution to this quadratic: x2-6x +9 0 {3) {-3+3i/2, -3 – 3i/2} {-6+6i/2, -6 – 6i/2} {0,…

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Q: 6 Solve for X 3.6.1 2x-17 = 83 3.6.2 5(x+1)= 2(x+7) 3.6.3 4(x+2) = 16+ 2(x-1)

A: as per bartleby guidelines i can solve only first three

Q: 3x+ 4xx+16x+20x+9 (x -2Xx*+3)'

A:

Q: If the sum of the roots of the equation 1/(x+ a) + 1/(x + b) = 1/c is zero, then prove that the…

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Q: Simplify: 2/2 (v6 – 4) 9.

A: We need to simplify the following expression 226-4

Q: I had a question regarding the quadratic formula. Based on the equation x = [-b +/- sqrt(-b^2 -…

A: As we are discussing about quadratic equations and of we want to determine equation have infinite…

Q: a. -5tiV13 b. x=ニ5tN -5tV13 C. X = 5士/13 d. x = 6. mplify: (4+ 2i) - (3- 5i) a. 7+ 7i

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Q: Solve the equation In (5x + 7)- In (x + 2) = In (2x + 2) - In 1

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Q: 4x³-12x²-x+3=0

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Q: How to solve this non exact or exacr DE xdy+ydx-3x3y2dy=0

A: How to solve this non exact or exacr DE xdy+ydx-3x3y2dy=0

Q: (1-6i)/(-10+8i)

A: Let

Q: Find ify= xln(4x +1)

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Q: Find the 3 roots of the equation x3-1.25x+25 using BAIRSTOWS Method.

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Q: Find the value of each of a,b,c so that 6x3 − 7x2 − x + 2 = (x − 1)(ax2 + bx + c)

A: Given equation is : 6x3-7x2-x+2=x-1ax2+bx+c To find the value a, b, and c

Q: AS: の4+o4i (3-i)(I-2i) (2+i)(1+2i)

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Q: the square root of the product if (3 +4i) and (2 + 8i). Solve the principal root only.

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Q: 5a 10a-8

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Q: solve 5cos (2θ) = -3 over the reals

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Q: Show that the equation x1000+1000x−1=0 has a root.

A: GIVEN f(x)=x1000+1000x-1

Q: If we use the quadratic formula to solve x²-5=6x what do we get? 5±√ 25+24 2 −6+√36+20 2 -6+√36-20 2…

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Q: (15x - 8) 226

A: Given,

Q: why can't formula #5 be applied to ∫ xdx/ (5+7x)^2

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Q: Make an appropriate substitution and solve the equation √(3+√(x+√(x+1)) ) =2

A: In this question we will find the value of 'x'.

Equations and Inequations

Equations and inequalities describe the relationship between two mathematical expressions.

Linear Functions

A linear function can just be a constant, or it can be the constant multiplied with the variable like x or y. If the variables are of the form, x2, x1/2 or y2 it is not linear. The exponent over the variables should always be 1.