1.2 Step 1
The Fundamental Theorem of Calculus (Part 1) states that if f(x) is a continuous function on an interval [a, b], then dx%3DF(b)-F(a)&doborder=false&bottom=0)
where F(x) is an antiderivative of f(x).
The given function, %3D%40DIV%7B%24c%3Bx%40SUP%7B%24k%7D%7D%3D%24c%40I%7Bx%7D%40SUP%7B-%24k%7D&doborder=false&bottom=0)
is defined for all x on the interval 
and is continuous.
Question Sequence
Question
1.1
Find an antiderivative F(x) of f(x).
%3D%40INTEGRAL%7B%7D%24c%40I%7Bx%7D%40SUP%7B-%24k%7Ddx%3D&doborder=false&bottom=0)
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
Correct.
That's not right. Check your work.
Incorrect.
1.3 Step 2
Recall that the constant term, C, cancels out when evaluating a definite integral and is omitted in the calculations.
Question Sequence
Question
1.2
Evaluate the definite integral.
-F(%40DIV%7B1%3B%24j%7D)&doborder=false&bottom=0)
qjqZz1N+poo= .
Incorrect. Do you see where you went wrong?
Excellent work.