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1. A plane is flying at a speed of \(500 \ km\) per hour. Express the distance travelled by
the plane as function of time \(t\) in hours.
 
The total distance travelled by the car is  \(km\).

 
2. Let \(A = \{9, 10, 11, 12, 13, 14, 15, 16, 17\}\) and let \(f: A \rightarrow N\) be defined by \(f(n) =\) the highest prime factor of \(n \in A\). Write \(f\) as a set of ordered pairs and find the range of \(f\).
 
f=i,i,i,i,i,i,i,i,i,i,i,i,i,i,i,i,i,i
 
Range of \(f\) \(=\) i,i,i,i,i,i
 
[Note: Enter the numbers as per the given order]
 
 
3. Find the domain of the function, if \(f(x)\) \(=\) \(\sqrt{1 + \sqrt{1 - \sqrt{1 - x^{2}}}}\).
 
Domain \(=\) \([\) i,i\(]\)