the best graph to use to represent fractions is a pie graph, that is if all the fractions denominators are the same...
No.
A vertical line test can be used to determine whether a graph is a function or not. If a vertical line intersects the graph more than once, then the graph is not a function.
A line on a graph with zero slope is a horizontalline.' Y ' is the same number at every point on the line.
y = 5cos(x - π)
If the graph start and end with same vertex and no other vertex can be repeated then it is called trivial graph.
connecting the vertices in a graph so that the route traveled starts and ends at the same vertex.
ok here we go...Proof:If the some graph G has the same DFS and BFS then that means that G should not have any cycle(work out for any G with a cycle u will never get the same BFS and DFS .... and for a graph without any cycle u will get the same BFS/DFS).We will prove it by contradiction:So say if T is the tree obtained by BFS/DFS, and let us assume that G has atleast one edge more than T. So one more edge to T(T is a tree) would result in a cycle in G, but according to the above established principle no graph which has a cycle would result the same DFS and BFS, so out assumption is a contradiction.Hence G should have more edges than T, which implies that if the BFS and DFS for a graph G are the same then the G = T.Hope this helps u......................
yes you can plot same things from a frequency graph on a line graph because it is the same thing :) peace
yes
a double line graph is a graph that is same as a line graph but there are two lines
The basic theory of imaginary numbers is that because (-) numbers squared are the same as (+) numbers squared there is not a correct continueos line on a graph.
no because the broken line graph is a line graph that is broken da!
No. The current in a series circuit is the same everywhere. The voltage across a parallel circuit is the same.
You select an appropriate scale.
It depends on what graph but a quarter turn on a graph is the same as a 90 degrees turn.
no