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1. Write the equation in slope-intercept form
y + 2= -6(x - 1)
2. Graph each inequality
Y ≥ x-6
X ≥ -6
3. Use the given equation to find the missing coordinates in the tables.
Y = -x - 14
X
Y
-2
0
2
4. Graph each equation. Plot at least five points for each equation.
X - 2y = 6
5. Demand equation. Helen's Health Foods usually sells 400 cans of ProPac Muscle Punch per week when the price is $5 per can. After experimenting with prices for some time, Helen has determined that the weekly demand can be found by using the equation
d = 600 - 40p,
where d is the number of cans and p is the price per can.
a) Will Helen sell more or less Muscle Punch if she raises her price from $5?
b) What happens to her sales every time she raises her price by $1?
c) Graph the equation.
d) What is the maximum price that she can charge and still sell at least one can?
Write an equation for the number of boxes you sell as a function of the price you charge. Denote "B" for number of boxes, and "P" for the price you charge.
To get a C in history, Nandan must average 74 on four tests. Scores on the first three tests were 69, 75, and 60. What is the lowest score that Nandan can get on the last test and still receive a C?
Does compounding yearly or monthly yield more interest.
Make a graph for the quadratic function
Find the time period
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Make the fractions below in terms of the LCM of the denominators.
A six-digit integer is formed by placing two 3-digit integers side by side. If the larger of the two integers is placed ahead of the smaller integer, the number formed is six times greater than if the smaller integer is placed ahead of the larger ..
For the function f defined by f(x)=6x/x^2+1, find the following vales (simplify each answer). Find the domain of the function: f(x)=sqrt25-x
Use the Gauss Jordan method to solve the equation.
let f be a multivariable function defined by fx y x3y - x2y2 where x and y are real numbers. choose the same point to
Let f(x) = 5x2 + 8 and g(x) = x -2. Find the composite function (f o g )(x) and simplify. Find (f o g)(-1).
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