Mathematics

Mathematics, 10.09.2019 23:30, JaredO

Arvind
if a, b, and care three different numbers, which of the following equations
has no solutions?

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Mathematics, 26.06.2019 14:50, andreaolvera

If a, b, and care three different numbers, which of the following equations has no solutions? o a. ax = bx + c b. ax + b = ax + b c. ax + b = ax + c

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Mathematics, 26.07.2019 08:30, bsmith892341

Determine the numbers of solutions the system of linear equation has and the solution(s) to the equations representd by these two lines.a. the system has 0 solutions, because the graph as no point of intersection. b. the system equations has infinite number of solutions and all real numbers satisfy both equations. c. the system of equations has one solution and it's (3, 2)d. the system of equations has one solution and it's (3, 0)

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Mathematics, 30.08.2019 23:10, ejsteel2

Coordinate plane with two lines graphed. the equations of the lines are y equals negative two-thirds x plus four and the other line is y equals two-thirds x. determine the number of solutions the system of linear equations has and the solution(s) to the equations represented by these two lines? the system of equations has 0 solutions, because the graph has no point of intersection. the system of equations has infinite number of solutions and all real numbers satisfy both equations. the system of equations has 1 solution and it is (3, 2). the system of equations has 1 solution and it is (3, 0).

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Mathematics, 28.11.2019 00:31, kristine2424

Just as there are simultaneous algebraic equations (where a pair of numbers have to satisfy a pair of equations) there are systems of differential equations, (where a pair of functions have to satisfy a pair of differential equations). indicate which pairs of functions satisfy this system. it will take some time to make all of the calculations. y_1' = y_1 -2 y_2 \qquad y_2' = 3y_1 - 4 y_2 a. y_1 = \sin(x) +\cos(x) \qquad y_2 = \cos(x) - \sin(x) b. y_1 = \sin(x) \qquad y_2 = \cos(x) c. y_1 = \cos(x) \qquad y_2 = -\sin(x) d. y_1 = e^{-x} \qquad y_2=e^{-x} e. y_1 = e^x \qquad y_2=e^x f. y_1 = e^{4x} \qquad y_2 = e^{4x} g. y_1 = 2e^{-2x} \qquad y_2 = 3e^{-2x} as you can see, finding all of the solutions, particularly of a system of equations, can be complicated and time consuming. it greatly if we study the structure of the family of solutions to the equations. then if we find a few solutions we will be able to predict the rest of the solutions using the structure of the family of solutions.

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Arvind
if a, b, and care three different numbers, which of the following equations
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