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1. Give an example of a linear function and show at least one method of graphing it. By looking at the graph of a line, how can you tell if its slope is negative? What kind of line has a slope of zero and why?
2. Give an example of quadratic function and show at least one method of graphing it. Find vertex, line of symmetry, x and y intercepts for your function. Any quadratic function is generally written as f(x) = ax^2 + bx + c, where a cannot be zero. What is the significance of "c" to the graph? How can you tell from the equation of a parabola whether the graph has a maximum or a minimum value at its vertex?
The joint probability density function.
If a,b are positive integers with greatest common divisor d and least common multiple m, show aZ+bZ=dZ and aZ intersect bZ=mZ
Find the measures of variation within the context of this problem. Why should the firm producing the tea bags be concerned about variation?
hi ...... ltbrgtit is math liner algebra the question is on the attach file ltbrgt the assignment due. at
By focusing first on the choice of the committee and then on the choice of the chair, argue that there are (n choose k)?k possible choices.
Write two equations that have your two integers as solutions. Show how using the equations using your integers. Solve the system of equations by the addition/subtraction method. Make sure you the necessary 5 steps are included.
suppose your average after taking 3 quizzes is 76 out of 100. what must your average be on the next 5 quizzes to
Logarithmic and exponential functions.
What does market efficiency mean? Define the 3 forms/levels of market efficiency. Where would the current stock markets fall and why?
Tickets for a concert were sold to adults for $3 and to students for $2. If the total receipts were $824 and twice as many adult tickets as student tickets were sold then how many of each were sold?
Conversely, suppose A and A^-1 are both matrices with integer entries. Prove that D(A_1, A_2) = +/- 1.
What does it mean when something grows or decays exponentially? How is that different then rising or falling linearly? Give an example of a real life application of exponential growth or decay. Include the link to a website to show this.
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