Simplify : 1/5 (5x) + [(3y) + (-3y)] - (-x)

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A: Since you have asked multiple questions in single request  so we  will be answering only first…

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A: Solution: The objective is to find the value of the given integral

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A: Alternating angles of two parallel lines are equal

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A: The given equation,              x2+8x+16=0

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A: Given query is to find the attached domain of the expression.

Q: 67) y = f(x)=(2x–7)

A: Step:-1 Given that y=f(x)=2x-73 Graph of the function is Using graph, we can see this relation has…

Q: 4. If f(x) = x2 – 7x, find the difference quotient and simplify.

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A: Consider the figures,

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A: 57)x2-2x-15x2-6x+5÷x2-x-12x2-1

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Q: (-3)" -(x +3)". Vn n=1

A: Example

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A: 4) To evaluate the integral

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Q: x* dx (9x² + 49) - (92 - - (9x* + 49) +c V9x² + 49 18.

A: This is a problem of integration. Based on the general formula we will solve the integral problem.

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A: Given : tanx+cotxcotx

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A: (7x)2 × (4x)6 = 49x2×4096x6

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Q: 4. y = 5 tan 3r 2-

A: y=5tan3x

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A: The given equation is 16 - 12x + 34x + 1.We need to check that x = 12 satisfies the…

Q: This is how you use simplify using the Product Rule.

A: Our Aim is to simplify the expression given below:-(x-6)×(x2)=?   -(i)

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A: Given problem:- what is the 6th term of (x-1)10

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A: we have graph of a function:

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A:

Q: Find the value of x'+7x-x+16, when x 1 + 2i.

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Q: -8- x + +2 x = 2 1D 3

A: Given,            f(X)=x3-8x2-4x≠±23x=24x=-2 ,  at   x=2, x=-2

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A: Solution value of x=6.

Q: The fourth term of (3x – 5y) А. -11,390,625x'у> В. -67,500х'у C. -300x²y* D. -2700x*y²

A:

Q: 3r -

A: ∫12dx3x-2Find the Integral value.

Q: differentiate g(x) = ex(x3+3x2-4) using the product rule and simplify. must show all steps.

A: Consider the provided function, gx=exx3+3x2-4 Differentiate the provided function using the product…

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A: Use the given matrix.

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A: The given function is f(x)=2x2-3x+28.

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Q: me simplify; Please help J2 (1-(ost)

A: trignomatric simplification

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Q: 67. f(x) = 2r? + 12x - 3 %3D

A: Since you have asked multiple questions in a single request so we will be answering only first…

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.