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1.Give 3 real-world examples where something is increasing at a constant rate or decreasing at a constant rate. The starting amount would be the y-intercept, "b", and the rate at which it increases would be the slope, "m". Give the equation of the lines for your examples using y = mx + b with your "m" and "b".
2. Why do we have to shade the region above the line for y > mx +b or y > mx + b, and shade below the line for y < mx + b or y < mx + b? Why can't the answer for these linear inequalities be simply the line y = mx + b? Why do we have to do all the shading?
Write the polynomial as factors.
What is factoring by grouping? When factoring a trinomial by grouping , why is it necessary to write the trinomial in four terms ?
Write your conclusion with regard to the word problem. State how many crates of cargo A and how many crates of cargo B should be shipped in one truck, in order to earn the highest total revenue possible. State the value of that maximum revenue.
judy and her 2 friends bought a raffle ticket at the school fund raiser. they agreed that if they won they would share
Find the distance of the kangaroo’s jump
Very few situations in the real world fit a linear pattern or even a non-linear pattern perfectly. How can we tell if the algebraic model we are using fits the situation "good enough?"
Graph the equation and identify the y-intercept and also show graph. Graph the line containing the given pair of points and find the slope. Also show graph and slope =?
By inspection, what property of A indicates that there exists a basis consisting of two orthonormal eigenvectors of A? Find an orthogonal matrix P that diagonalizes A and show that the diagonal matrix has eignevalues of A along its diagonal. (Hint..
(If the expression is an exponential form, write it in radical form. If it is in radical form, write it in exponential form. Assume all variables represent positive real numbers)-m √(?2y?^5 )
Factor out all common monomials first in order to factor the following trinomial expression:
Graph the function f(x) = -|x| + 4 over the interval [-2,1]. Give the lower Riemann sum of f over this interval with respect to the partition- P = {-2, 0, 1}.
Estimate the vertex and axis of symmetry
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