Linear Functions (2)
Exams by Grade · K8 · Author: ymhong
Q1 When the graphs of two linear functions , are parallel, find the constant . Q2 Find the expression of linear function whose slope and -intercept are and , respectively. Q3 Find the linear function whose graph passes two points and . Q4 Find the linear function whose graph has -intercept of and -intercept of Q5 Choose a graph which is the closest to the -axis. Q6 The graph of the linear function is parallel to the graph of , and passes the point . Find the value of . (Note, is a constant) Q7 A graph passing two points , is parallel to the graph of . Find the value of in this case. Q8 When the graph of is translated by to the direction of -axis, its graph becomes identical to the graph of . Find the value of in this case. (Note, is a constant) Q9 If the graph of passing the point is identical to the graph of , find the value of . (Note, , , are constants) Q10 Find the expression of a linear function whose graph is parallel to the graph of and passes the point . Q11 When the value of increases by , the value of increases by . The -intercept is . Find the equation for this linear function. Q12 A line is parallel to a line that passes through and . When this line also passes through and , find . Q13 Find the linear function whose graph is parallel to a linear function passing two points and , and passes the point . Q14 A line with slope passes the point . Find the coordinate where the line crosses -axis. Q15 The graph of a linear function is parallel to the graph of , and let . Find the value of satisfying . Q16 A point lies on the line passing two points and . Find the value of . Q17 Find the -intercept of a function's graph which intersects on -axis with the graph of and passes the point . Q18 If the graph of a function passing two points and is translated by in the direction of -axis, it passes the point . Find the value of in this case. Q19 A line passing two points and is parallel to the graph of . Find the expression of the linear function for the line. Q20 There is a function having -intercept of and -intercept of . If the function is translated by in the direction of -axis, it passes the point . Find the value of in this case.