Given:
The graph of a piecewise function.
To find:
The points of discontinuity.
Solution:
The function is discontinuous at a point if:
1. There is a jump in the graph of function.
2. There is a hole in the graph at that point.
3. The function approaches to infinite at that point.
From the given graph it is clear that the graph of the function has jumps are at points
and
.
So, the function is discontinuous at
.
Therefore, the correct option is (c).
Answer with explanation:
Out of six Trigonometric Ratios,that is ,sinθ,cosθ,tanθ,Cosecθ,tanθ, cotθ ,all are used for a right triangle.
For any right triangle
cot θ

2mn - 3m + 8n - 12
Let's group the first two terms together and the last two:
2mn - 3m and 8n - 12
In the first group, m is the greatest common factor.
m(2n - 3)
In the second group, 4 is the greatest common factor.
4(2n - 3)
Therefore, (m + 4) and (2n - 3) are our factors. Our missing term is 2n.
Answer:
126$
Step-by-step explanation:
Answer:
5+x^2 divided by 3
Step-by-step explanation: