Discuss the below:
Q1: Determine symmetry with respect to the x axis,y axis,or origin.If any exists and graph
y=x/2 +1
y=2x
|y|=-x
y=-x
Q2: Find the distance between the indicated pairs:
(-6,4),(2,-1)
Q3: Write the equation of a circle with the indicated center and radius
C(0,0),r=6
C(-1,-3),r=√5
Q4: The fig show a portion of a graph.Extend the given graph to one that exhibits the indicated type of symmetry
(a)x asis only
(b)y asis only
(c) origin only
(d) x and y axes
Q5: Find the equation of the line with the indiacted slope and y intercept.Write down the final answer in standard form Ax+By=C, A>=0
Slope=-1;y intercept=7
Slope=5/3,y intercept=6
Q6: Find the equation of the line passing through the given point with the given slope.Write the final answer in slope intercept form y=mx+b
(4,0);m=3
Q7: Find the equation of the line passing through the two given points.Write the final answer in slope intercept form y=mx+b or in the form x=c
(-1,4);(3,2)
Q8: Write an equation of a line that contains the indiacted point and meets the indicated condition(s).Write the final answer in the standard form Ax+By=C. A>=0
(-3,2);parallel to y=4x-5
(-1,3);perpendicular to y=-3x/5 +2
Q9: Indicated whether each set defines a function.Find the domain and range of each function.
{(-1,4),(0,3),(1,2),(2,1)}
Q10: Indicated whether each graph is a graph of function
Q11: Determine which of the equation define a function with depende4nt variable x.For those that do.find the domain.For those that do not,find a value of x to which there corresponds more than one value of y
3x2+y3=8
x3+|y|=6
k(s)=√-1-s
g(t)=3√5-t
g(x)=4√x-x2
f(x)=5-3x2