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Published byAmos Weaver Modified over 5 years ago
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Do Now On your desk: Study Guide Whiteboard, marker, eraser
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Do Now: Answer the following question: What can you conclude about the solution to the system of linear equations below? (Hint: It might be helpful to graph them) π¦=β7π₯+1 π¦=β7π₯β9 They intersect at point (1, -9) There is no intersection point and no solution There are infinite intersection points and infinite solutions They intersect at the point (0,-7)
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What can you conclude about the solution to the system of linear equations below?
π¦=5π₯β1 1+π¦=5π₯ They intersect at point (0, 0) There is no intersection point and no solution There are infinite intersection points and infinite solutions They intersect at the point (-1, 5)
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Write the equations of the lines in slope-intercept form
Write the equations of the lines in slope-intercept form. What is the solution? π¦=β 5 3 π₯+3 π¦= 1 3 π₯β3 ππππ’π‘πππ: (3,β2)
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Tell whether the ordered pair is a solution of the given system.
(1, -2) π¦=7π₯β9 π¦=β3π₯+1 ππΈπ
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Write the equation in slope-intercept form (y=mx+b)
8π₯β2π¦=β18 π¦=4π₯+9
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Tell whether the ordered pair is a solution of the given system.
(0,-5) π¦=β6π₯+5 π₯βπ¦=5 ππ
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What are the possible solutions for a system of equations?
1) ONE SOLUTION 2) NO SOLUTION 3) INFINITELY MANY SOLUTIONS
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Solve by graphing π¦=3π₯+2 π¦=β2π₯β3 (β1, β1)
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Solve algebraically π¦=π₯+3 π¦=2π₯+12 (β9, β6)
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Solve by graphing β2π₯β1=π¦ π₯+π¦=3 (β4, 7)
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Solve algebraically 2π₯+π¦=4 3π₯+π¦=3 (β1, 6)
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Write the equation in slope-intercept form (y=mx+b)
8π₯+6π¦=48 π¦=β 4 3 π₯+8
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Tell whether the ordered pair is a solution of the given system.
(3, 6) π₯βπ¦=β5 2π₯+π¦=12 ππΈπ
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Tell whether the following has one solution, no solution, or infinitely many solutions.
β6π₯+3π¦=3 π¦=2π₯+1 πΌππππππ‘πππ¦ ππππ¦ ππππ’π‘ππππ
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Solve algebraically 2π¦=4π₯+8 32π₯+8π¦=80 (1, 6)
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Together Mike and Sara swam 27 laps in a pool
Together Mike and Sara swam 27 laps in a pool. Sam swam twice as many laps as Mike did. Write and solve a system of equations to determine how any laps they each swam. Define your variables: Write a systems of equations: Solve: x=________________ y=________________
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