The given expression is:

So, there are two terms in the expression
1)

2) -5
The constant term is -5.
The co-efficient of

is 4.
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Given:
The function is

To find:
The simplified form of A(x) and value of A(x) at x=1.
Solution:
We have,




Putting x=1, we get




Therefore, the simplified form of A(x) is
and the value of A(x) at x=1 in 0.
Answer:
-11/10
Step-by-step explanation:
-7/10-2/5
-7/10-4/10
-11/10