Mathematics

Mathematics, 04.07.2019 11:40, thedocgalloway

How to find equations to be linear or non-linear, such as y=3x^2-2x+5

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Mathematics, 27.06.2019 21:00, jr8297811

It can be to classify a differential equation, so that we can predict the techniques that might us to find a function which solves the equation. two classifications are the order of the equation -- (what is the highest number of derivatives involved) and whether or not the equation is linear .linearity is important because the structure of the the family of solutions to a linear equation is fairly simple. linear equations can usually be solved completely and explicitly. determine whether or not each equation is linear: 1. (1+y2)(d2y/dt2)+t(dy/dt)+y=et2. t2(d2y/dt2)+t(dy/dt)+2y=sin t3. (d3y/dt3)+t(dy/dt)+(cos2(t))y=t34. y''-y+y2=0you have 10 choices to choose for each problem: a. 1st. order linear differential equationb. 2nd. order linear differential equationc. 3rd. order linear differential equationd. 4th. order linear differential equatione. 5th. order linear differential equationf. 1st. order non-linear differential equationg. 2nd. order non-linear differential equationh. 3rd. order non-linear differential equationi. 4th. order non-linear differential equationf. 5th. order non-linear differential equation

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Mathematics, 26.08.2019 08:30, erickamiles1797

Henrique began to solve a system of linear equations using the linear combination method. his work is shown below: 3(4x – 7y = 28) → 12x – 21y = 84 –2(6x – 5y = 31) → –12x + 10y = –62 12x – 21y = 84 + –12x + 10y = –62 –11y = 22 y = –2 complete the steps used to solve a system of linear equations by substituting the value of y into one of the original equations to find the value of x. what is the solution to the system?

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Mathematics, 23.09.2019 06:30, coltonstevens15

Henrique began to solve a system of linear equations using the linear combination method. his work is shown below: 3(4x – 7y = 28) → 12x – 21y = 84 –2(6x – 5y = 31) → –12x + 10y = –62 12x – 21y = 84 + –12x + 10y = –62 –11y = 22 y = –2 complete the steps used to solve a system of linear equations by substituting the value of y into one of the original equations to find the value of x. what is the solution to the system?

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