For the following exercises, determine whether or not the given function
is continuous everywhere. If it is continuous everywhere it is defined, state for what range it is continuous. If it is discontinuous, state where it is discontinuous.
For the following exercises, refer to
[link] . Each square represents one square unit. For each value of
determine which of the three conditions of continuity are satisfied at
and which are not.
For the following exercises, use a graphing utility to graph the function
as in
[link] . Set the
x -axis a short distance before and after 0 to illustrate the point of discontinuity.
Which conditions for continuity fail at the point of discontinuity?
The function
is graphed in
[link] . It appears to be continuous on the interval
but there is an
x -value on that interval at which the function is discontinuous. Determine the value of
at which the function is discontinuous, and explain the pitfall of utilizing technology when considering continuity of a function by examining its graph.
if three forces F1.f2 .f3 act at a point on a Cartesian plane in the daigram .....so if the question says write down the x and y components ..... I really don't understand
a fixed gas of a mass is held at standard pressure temperature of 15 degrees Celsius .Calculate the temperature of the gas in Celsius if the pressure is changed to 2×10 to the power 4