Use the formula for the general term in an arithmetic sequence to find the 36th term in the following arithmetic sequence: \(-15,-19,-23,-27,\ldots\)
Which of the following would represent \(y=\frac{1}{2}x+9\) in general form?
The slope of the following line is:
The slope of the following line is:
Given the equations of two lines \(5x+10y=15\) and \(2x-y=3\). Would the lines be:
Find the value of the variable indicated if a line passes through the points \((x,4)\), \((3,-2)\) and has a slope of \(5\).
Write the equation of a line in general form that is parallel to the line \(y=2x+4\) and has a y-intercept of \(-2\).
Write the equation of this line in Point-Slope Form.
Which of the following represents the slope and y-intercept from the linear function graphed below?
The total cost of putting on a wedding anniversary party can be found from the equation \(25P-5C=-800\), where \(P\) is the number of people attending, and \(C\) is the total cost of the number of people plus a rental charge for the venue. What is the cost per person?
Write the equation of a line in general form if the y-intercept is \(5\) and the x-intercept is \(-2\).
Which of the following represents the slope, y-intercept, domain, and range from the function \(x=-2\)?
Which of the following is not an example of an arithmetic sequence?
Given the slopes of two lines \(m_1=-4\) and \(m_2=-4\). Would the lines be:
Use the formula for the general term in an arithmetic sequence to find the 20th term in the following arithmetic sequence: \(68,64,60,56,\ldots\)
Write the equation of a line in general form if the y-intercept is \(-5\) and the x-intercept is \(3\).
Given the slopes of two perpendicular lines \(m_1=-\frac{a}{3}\) and \(m_2=\frac{3}{4}\). Find a value of \(a\).
Write the equation of this line in Point-Slope Form.
