The number of where the car stands
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															Solution
							This is a tricky maths problem, it requires no maths. To solve it just flip the picture like it is shown next 						
				 
															
							We are dealing with a simple sequence of numbers, as we see the answer is \(87\).						
				
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			Prove that the function \(f(x)=\frac{x^{3}+2 x^{2}+3 x+4}{x}
\) has a curvilinear asymptote \(y=x^{2}+2 x+3\) 		
				
			Why does the number \(98\) disappear when writing the decimal expansion of \(\frac{1}{9801}\) ? 		
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			if we draw an infinite number of circles packed in a square using the method shown below, will the sum of circles areas approach the square's area?		
				
 
															 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								 
								