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1) How can you solve for an equation of a line given the following.
A. One point and the slopeB. Two pointsC. Slope
2) When graphing a linear inequality. How do you know if the inequality represents the area above or below the line? How do you know if it also represents the points on the line?
3) Why is it true that any two points satisfying a linear equation will give you the same graph for the line represented by the equation?
4) How do you interpret the slope and y intercept in a real world case?
5) When solving a linear inequality, why do you always solve for y?
6) Give an example of a function that you use in your profession.
Calculate the test statistic.
Let A represent the total area of the square and the circle. What is the circumference of the circle when A is a minium?
Factor the expression completely
Which variable in the simple interest equation I = prt represents the original amount of money borrowed or invested?
Find the mass and center of mass of a wire in the shape of the helix x = t, y = cos(t), z = sin(t), 0 ≤ t ≤ 2π, if the density at any point is equal to the square of the distance from the o.
The consumer price index for a new car in 1990 was 110.2, and in 1995 it was 136.5. If the price of the car was $12,880 in 1990, what was the price in 1995?
Sketch a possible parabolic path of your arrows flight if your shoulder height is 53 inches.
Is this unusual to find that among 863 patients, there are 19 who experience flu symptoms in a)? Explain.
the table below shows the raw score for reading comprehension on a college entrance exam for 7 randomly selected male
Verifying some important results over real valued functions - real-valued functions
partial differential equations1 solve xut uux 0 with ux0 x. hint change variables xrarrx22 solve ut uux 0 with the
solve y^2=x(x-1)(x-2) for y in terms of x. explain why the graph contained 2 parts and at what point it have a horizontal tangent line. Derivative of a function.
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