Graphing Equation Transformation
Plot f(x)=3(x-7)^2+5 using transformations. Track the points (0,0)(1,1) and (-1,1) from the reference equation (graph) to their final position.
Plot f(x)=3(x-7)^2+5 using transformations. Track the points (0,0)(1,1) and (-1,1) from the reference equation (graph) to their final position.
What is the difference between varying inversely or directly?
Maximize the objective function C=3x+2y with the constraints x+2y=4, x-y=1, x=0, y=0
An objective function is to be maximized given the following constraints: x+2y=4, x-y=1, x=0, y=0. Find the vertices of the set of feasible solutions.
Define F: power P({a, b, c}) -> Z as follows: for all A exist in power P({a, b, c}), F(A) = the number of elements in A. a). Is F one-to-one? Please give proof or give a counterexample. Please explain so I may understand. Thanks
What is a feasible region and how do I create one?
Given S = {0, 1}, let R be the partial order relation on S X S X S such that for all ordered triples (a, b, c) and (d, e, f) in SXSXS (a, b, c) is related to (d, e, f)  a =<d, b=<e, c=<f, where =< denotes the usual "less than or equal to" relation for real numbers. Give all maximal, greatest, minimal and least elements
How do you fine the equation of a line? ~Find the equation of each line described below. Show all subproblems. a) The line through points (-1,4) and (2, 1) b) The line through points (6,3) and (5,5) c) The line with slope 1/3 through the point (0,5) d) The line parallel to y= 2x-5 through point (1,7)
Decide whether or not the events are mutually exclusive: Having good reading skills and having good math skills.
Please see the attachment below for the complete question. We need to prove that the problem is NP -complete by reduction from Vertex-cover. Problem :- Given a collection of sets { S1, S2 ,..., Sn} and a positive integer K. Does there exist a set T with at most K elements such that T disjoint Si not-equalto empty , 1<=i<=n
A single line divides a plane into two regions. Two lines (by crossing) can divide a plane into four regions, three lines can divide it into seven regions. Let psubn be the max number of regions into which n lines divide a plane where n is a positive integer.
Please explain how to make a plot graph