Maths-
General
Easy
Question
![](data:image/png;base64,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)
What system of linear equations is represented by the lines shown?
The correct answer is: ![table attributes columnalign right left right left right left right left right left right left columnspacing 0em 2em 0em 2em 0em 2em 0em 2em 0em 2em 0em end attributes row cell 3 x minus 2 y equals 6 end cell row cell 3 x minus 2 y equals 12 end cell end table](data:image/png;base64,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)
HINT:-The given line passes through 2 sets of points so find the equation of lines from two-points form
Explanation : The two points is form for finding the equation of a line passing through the two points X1 ,Y1 and X2 ,Y2 as shown below
![y minus y 1 equals fraction numerator y squared minus y 1 over denominator x 2 minus x 1 end fraction left parenthesis x minus x 1 right parenthesis](data:image/png;base64,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)
Step 1 : From observing the given graph .The 2 sets of points are {(2,0),(0,-3)} and {(4,0),(0,-6)}
Step 2 : Finding equation for line passing through {(2,0),(0,-3)}
![table attributes columnalign right left right left right left right left right left right left columnspacing 0em 2em 0em 2em 0em 2em 0em 2em 0em 2em 0em end attributes row cell y minus y 1 equals fraction numerator y squared minus y 1 over denominator x 2 minus x 1 end fraction left parenthesis x minus x 1 right parenthesis end cell row cell y minus 0 equals fraction numerator negative 3 minus 0 over denominator 0 minus 2 end fraction left parenthesis x minus 2 right parenthesis end cell end table](data:image/png;base64,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)
![table attributes columnalign right left right left right left right left right left right left columnspacing 0em 2em 0em 2em 0em 2em 0em 2em 0em 2em 0em end attributes row cell y equals fraction numerator negative 3 over denominator negative 2 end fraction left parenthesis x minus 2 right parenthesis end cell row cell 2 y equals 3 left parenthesis x minus 2 right parenthesis end cell end table](data:image/png;base64,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)
![therefore 3 x minus 2 y equals 6](data:image/png;base64,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)
Step 3 : Finding equation for line passing through {(4,0),(0,-6)}
![table attributes columnalign right left right left right left right left right left right left columnspacing 0em 2em 0em 2em 0em 2em 0em 2em 0em 2em 0em end attributes row cell y minus y 1 equals fraction numerator y 2 minus y 1 over denominator x 2 minus x 1 end fraction left parenthesis x minus x 1 right parenthesis end cell row cell y minus 0 equals fraction numerator negative 6 minus 0 over denominator 0 minus 4 end fraction left parenthesis x minus 4 right parenthesis end cell row cell y equals fraction numerator negative 6 over denominator negative 4 end fraction left parenthesis x minus 4 right parenthesis end cell row cell y equals 3 over 2 left parenthesis x minus 4 right parenthesis end cell row cell 2 y equals 3 left parenthesis x minus 4 right parenthesis end cell row cell therefore 3 x minus 2 y equals 12 end cell end table](data:image/png;base64,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)
∴
and
are the system of linear equations represented in the graph.
Related Questions to study
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What is the x-intercept of the graph of 8x + 6y = 24 in the xy-plane?
What is the x-intercept of the graph of 8x + 6y = 24 in the xy-plane?
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A college mathematics department plans to spend
1,800 buying computers and books. Each computer costs
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90 . Which equation represents this situation, where x is the number of computers and y is the number of books that the department can buy?
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Which of the following is equivalent to
?
Which of the following is equivalent to
?
Maths-General
Maths-
![2 x minus y equals 8](data:image/png;base64,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)
![x plus 2 y equals 4](data:image/png;base64,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)
For the system of equations above, what is the value of x + y?
![2 x minus y equals 8](data:image/png;base64,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)
![x plus 2 y equals 4](data:image/png;base64,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)
For the system of equations above, what is the value of x + y?
Maths-General
General
Ohm's law is applicable to
- Ohm's law is not applicable for non ohmic conductors.
- It is only true for ohmic conductors.
Ohm's law is applicable to
GeneralGeneral
- Ohm's law is not applicable for non ohmic conductors.
- It is only true for ohmic conductors.
General
A cinquain poem is a collection of __________.
A cinquain poem is a collection of __________.
GeneralGeneral
General
Find the equation to find the total area of the given figure.
![](data:image/png;base64,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)
For such questions, we should know distributive property.
Find the equation to find the total area of the given figure.
![](data:image/png;base64,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)
GeneralGeneral
For such questions, we should know distributive property.
General
An ice cream store can make 280 quarts of ice cream in 7 hours. ____________ quarts of ice cream can be made in 48 hours.
We should be careful about the units. Before operation we should make sure same quantities have same unit.
An ice cream store can make 280 quarts of ice cream in 7 hours. ____________ quarts of ice cream can be made in 48 hours.
GeneralGeneral
We should be careful about the units. Before operation we should make sure same quantities have same unit.
General
Write the equivalent expressions for the following:
10(m + 10)
For such questions, we should the properties required to solve algebraic expression.
Write the equivalent expressions for the following:
10(m + 10)
GeneralGeneral
For such questions, we should the properties required to solve algebraic expression.
General
400 inch is _____% of 1600 inches.
400 inch is _____% of 1600 inches.
GeneralGeneral
Science
The temperature at which a substance fuses is called its _____.
The temperature at which a substance fuses is called its _____.
ScienceGeneral
General
The rays which are hardest to stop are________ rays.
The rays which are hardest to stop are________ rays.
GeneralGeneral
Physics-
A wave
on a string meets with another wave producing a node at x=0. Then the equation of the unknown wave is
A wave
on a string meets with another wave producing a node at x=0. Then the equation of the unknown wave is
Physics-General
Physics-
If the velocity of planet is given by then
If the velocity of planet is given by then
Physics-General
Physics-
The displacement for a particle performing S.H.M. is given by
. If the initial position of the particle is Icm and its initial vebocity is p cms1, then what will be itsinitial phase? The, angular frequency of the particle is ps1
The displacement for a particle performing S.H.M. is given by
. If the initial position of the particle is Icm and its initial vebocity is p cms1, then what will be itsinitial phase? The, angular frequency of the particle is ps1
Physics-General