Maths-
General
Easy
Question
Rewrite the equation as a system of equations, and then use a graph to solve.
![x squared minus 6 x equals 2 x minus 16](data:image/png;base64,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)
Hint:
A set of equation can be solved by graphing them. Each points of intersection among the graphs are solutions for the given set. If there are no points of intersection, then there are no solutions for the set.
We are asked to rewrite the equation into a system of equation and then use a graph to solve.
The correct answer is: We are asked to rewrite the equation into a system of equation and then use a graph to solve.
Step 1 of 3:
Equate each side of the equation to a new variable, y :
![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 x squared minus 6 x space end cell row cell y equals 2 x minus 16 end cell end table](data:image/png;base64,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)
Find three solutions of the equation,
:
When , x = 0,
![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 x squared minus 6 x end cell row cell y equals 0 minus 6 left parenthesis 0 right parenthesis end cell row cell y equals 0 space space space space space space space space space space end cell end table](data:image/png;base64,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)
when x = -1,
![table attributes columnalign right columnspacing 0em end attributes row cell straight y equals straight x squared minus 6 straight x space space space space space space space space space space space space space space space space end cell row cell straight y equals left parenthesis negative 1 right parenthesis squared minus 6 left parenthesis negative 1 right parenthesis space space space end cell row cell straight y equals 1 plus 6 space space space space space space space space space space space space space space space space space space space end cell row cell straight y equals 7 space space space space space space space space space space space space space space space space space space space space space space space space space end cell end table space space](data:image/png;base64,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)
when x = 1,
![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 x squared minus 6 x space space space space end cell row cell y equals left parenthesis 1 right parenthesis squared minus 6 left parenthesis 1 right parenthesis end cell row cell y equals 1 minus 6 space space space space space space space space end cell row cell y equals negative 5 space space space space space space space space space space space space end cell end table](data:image/png;base64,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)
Thus, the solutions are, (0, 0) (-1,7)and(1, -5)
Find two solutions of the equation y = 2x -16,
When , x = 0,
![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 2 x minus 16 space space space end cell row cell y equals 2 left parenthesis 0 right parenthesis minus 16 end cell row cell y equals negative 16 space space space space space space space end cell end table](data:image/png;base64,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)
when x = 1,
![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 2 x minus 16 space space end cell row cell y equals 2 left parenthesis 1 right parenthesis minus 16 end cell row cell y equals 2 minus 16 space space space space space space end cell row cell y equals negative 14 space space space space space space space space space end cell end table](data:image/png;base64,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)
Thus, the solutions are (0, 0) and (1, -14)
Step 3 of 3:
Plot the points and join them to get the respective graph.
![](data:image/png;base64,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)
Here, there is just one point where both the graphs intersect each other. The point is (4, -8). Thus, we can say that the point is the solution of the set of equation.
When you graph a quadratic equation find three coordinate points to get the curve. But when it is a linear equation, just two points would give the path of the line.
Related Questions to study
Maths-
Find the simple interest on Rs. 6500 at 14% per annum for 73 days?
Find the simple interest on Rs. 6500 at 14% per annum for 73 days?
Maths-General
Maths-
Rewrite the equation as a system of equations, and then use a graph to solve.
![2 x squared plus 3 x equals 2 x plus 1](data:image/png;base64,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)
Rewrite the equation as a system of equations, and then use a graph to solve.
![2 x squared plus 3 x equals 2 x plus 1](data:image/png;base64,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)
Maths-General
Maths-
Rewrite the equation as a system of equations, and then use a graph to solve.
![4 x squared equals 2 x minus 5](data:image/png;base64,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)
Rewrite the equation as a system of equations, and then use a graph to solve.
![4 x squared equals 2 x minus 5](data:image/png;base64,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)
Maths-General
Maths-
Find the simple interest on Rs. 8000 at 16 % per annum for 9 months?
Find the simple interest on Rs. 8000 at 16 % per annum for 9 months?
Maths-General
Maths-
The simple interest on a sum of money at the end of 5 years is of the sum. Find the rate of interest?
The simple interest on a sum of money at the end of 5 years is of the sum. Find the rate of interest?
Maths-General
Maths-
Find the solution of the system of equations.
![y equals 2 x squared plus 5 x minus 30](data:image/png;base64,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)
y = 2x + 5
Find the solution of the system of equations.
![y equals 2 x squared plus 5 x minus 30](data:image/png;base64,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)
y = 2x + 5
Maths-General
General
Format the sentence into converts Spanish grammar.
"My wife buys a new television for my father”
Format the sentence into converts Spanish grammar.
"My wife buys a new television for my father”
GeneralGeneral
General
Find the helping Verbs and Action Verbs in the following sentences.
Find the helping Verbs and Action Verbs in the following sentences.
GeneralGeneral
Maths-
If Rs. 4000 amounts to Rs. 4500 in 2 years, find how much would it amount in 5 years at the same rate of interest?
If Rs. 4000 amounts to Rs. 4500 in 2 years, find how much would it amount in 5 years at the same rate of interest?
Maths-General
Maths-
Find the solution of the system of equations.
![y equals 3 x squared plus 2 x plus 1](data:image/png;base64,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)
![y equals 2 x plus 1](data:image/png;base64,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)
Find the solution of the system of equations.
![y equals 3 x squared plus 2 x plus 1](data:image/png;base64,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)
![y equals 2 x plus 1](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAEoAAAAPCAYAAABDRVmuAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAMyZLetQAAAWxJREFUeNpjYKAvsAbiNUD8CYh/AfEFII5mGDxADYhroe4aUHAQiCOBmAfK1wLio1CxwQAWA3EaEP9nGIRAHogv0cjs/9TWNxeIw7GIFwBxKx0C6wcWsWQg7sAi3gyVG5CAigfiLjQxLiC+BcTCOAwihIkFltDshw2cA2JxJH4iEE8ZyBTlBcSr0MTqoQUbLQEHEJ+EFvLYgAcQ90HZLkC8d6CzHijVXEHiiwLxXahHaAUEgXgDELsRULcbiO2hNZEwER6kRkrHq+4bErsPWj7RykFK0EBSIcLRBdCmhN5gKMxB4DDUA0rQ1MREo5SkAcSzoWUgse2uPjKbEDQJqIVA7AfES4E4lkaBJA4tC1mIUAuKsE3QAAW1u84QkfXoElAF0GbCJRqWS1ugKYoQAJWR29ACxgfaIBzwgAqAKvCjYUARU6axAfE6IJbGon85tCakp/swACiAjjOMAoJgG7TxNwrwAB1o+TEKcAAAkQpt7N71VGMAAAB7dEVYdE1hdGhNTAA8bWF0aCB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMTk5OC9NYXRoL01hdGhNTCI+PG1pPnk8L21pPjxtbz49PC9tbz48bW4+MjwvbW4+PG1pPng8L21pPjxtbz4rPC9tbz48bW4+MTwvbW4+PC9tYXRoPjAqmXcAAAAASUVORK5CYII=)
Maths-General
Maths-
Find the solution of the system of equations.
![y equals x squared plus 8 x plus 30](data:image/png;base64,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)
y = 5 - 2x
Find the solution of the system of equations.
![y equals x squared plus 8 x plus 30](data:image/png;base64,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)
y = 5 - 2x
Maths-General
Maths-
At what rate percent per annum will a sum of money double itself in 10 years?
At what rate percent per annum will a sum of money double itself in 10 years?
Maths-General
Maths-
Find the solution of the system of equations.
![y equals x squared plus 6 x plus 9](data:image/png;base64,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)
y = 3x
It is not necessary for every set of equation to have solutions. If you graph them and get not intersecting points, then they have no real solutions.
Find the solution of the system of equations.
![y equals x squared plus 6 x plus 9](data:image/png;base64,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)
y = 3x
Maths-General
It is not necessary for every set of equation to have solutions. If you graph them and get not intersecting points, then they have no real solutions.
General
Choose the synonyms of 'research'
Choose the synonyms of 'research'
GeneralGeneral
Maths-
What sum will yield an interest of Rs. 277.50 for 3 years at 12% per annum?
What sum will yield an interest of Rs. 277.50 for 3 years at 12% per annum?
Maths-General