Time and Date Stamps (logged): 17:12:20 06-10-2020 °¶Ÿ°±Ÿ±¯¯µŸ°¯Ÿ±¯±¯
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Problem #1:
Decide whether or not the points are the vertices of a right triangle. (-9, 0), (-3, 2), (3, -5) 
 
 
 
Problem #2:
Identify the points in the graph for the ordered pairs. (-3, 4), (2, 0), (4, -5) 
 
 
 
 
Problem #3:
Graph the function. y = 5x^2 - 6 
 
 
 
Problem #4:
List the intercepts for the equation. 
y = x ^ (3) - 125 
 
 
 
Problem #5:
Determine whether the function is symmetric with respect to the y-axis, symmetric with respect to the x-axis, symmetric with respect to the origin, or none of these. 
y = -3x3 + 6x 
 
 
 
Problem #6:
Find the slope of the line that goes through the pair of points (-3, -4) and (4, 9) 
 
 
 
Problem #7:
Write an equation in standard form for a line satisfying the given conditions. 
Through (5, 0) and (0, 2) 
 
 
 
Problem #8:
Write an equation for the line through (7, -2) parallel to 5x - 6y = 5 
 
 
 
Problem #9:
Give the equation for a circle centered at (-7, 10), radius sqrt(7) 
 
 
 
Problem #10:
Write the slope-intercept form of the equation of the line passing through the point (2, 6) and parallel to the line y = -4x - 1. 
 
 
 
Problem #11:
Sketch a scatter diagram. Unless the diagram is inconsistent with a linear model, sketch your estimated best-fit lines and use two points on your line to make a reasonable estimate of the slope. Estimate also the y-intercept and give the equation of your line. If the diagram is not consistent with a linear model state why.< 
x values 26 51 74 96 120 
y values 25 52 73 99 124 . 
 
 
 
Problem #12:
Sketch a scatter diagram. Sketch your estimated best-fit lines and use two points on your line to make a reasonable estimate of the slope. Estimate also the y-intercept and give the equation of your line. If the diagram is not consistent with a linear model state why. 
If you have a graphing utility you may also give as part of your solution the equation of the actual best-fit line.< 
x values 14 28 42 56 70 
y values 38 1240 28298 542605 14726692 . 
 
 
 
Problem #13:
Sketch a scatter diagram. Unless the diagram is inconsistent with a linear model, sketch your estimated best-fit lines and use two points on your line to make a reasonable estimate of the slope. Estimate also the y-intercept and give the equation of your line. If the diagram is not consistent with a linear model state why. 
x values 10 20 30 40 50 
y values 5 10 16 21 27. 
 
 
 
Problem #14:
In simplified form, the period of vibration P for a pendulum varies directly as the square root of its length L. If P is 2.5 sec when L is 25 in, what is the period when the length is 144 in? 
 
 
 
Problem #15:
Write a general formula to describe the variation: 
A varies inversely with x ^ (2); A = 3 when x = 2