To solve the problem, we need to convert 2-Bromobutane to but-2-ene through an elimination reaction.
1. Understanding the Elimination Reaction:
An elimination reaction involves the removal of a small molecule (like HBr) from a larger molecule to form a double bond.
2. Identifying the Reactant:
The given compound is 2-bromobutane, with the structure:
C₄H₉Br. In this structure, the bromine is attached to the second carbon atom.
3. Selecting the Elimination Reaction:
The elimination of HBr from 2-bromobutane will lead to the formation of a double bond. This can be accomplished using a strong base, such as potassium hydroxide (KOH) or sodium ethoxide (NaOEt), in an alcohol solvent.
4. Reaction Mechanism:
The base abstracts a proton (H⁺) from the β-carbon (the carbon adjacent to the carbon bearing the bromine). This leads to the formation of a double bond between the second and third carbon atoms, and the bromine (Br⁻) is eliminated as a leaving group.
5. Final Product:
The product of this elimination is but-2-ene, which has the structure C₄H₈. The double bond can either be in the cis or trans configuration, but the trans isomer (trans-but-2-ene) is usually favored under these conditions.
Final Answer:
The conversion of 2-bromobutane to but-2-ene is achieved through an elimination reaction, typically using a strong base like KOH or NaOEt.
Give two differences between N1 and N2 reactions.
A racing track is built around an elliptical ground whose equation is given by \[ 9x^2 + 16y^2 = 144 \] The width of the track is \(3\) m as shown. Based on the given information answer the following: 
(i) Express \(y\) as a function of \(x\) from the given equation of ellipse.
(ii) Integrate the function obtained in (i) with respect to \(x\).
(iii)(a) Find the area of the region enclosed within the elliptical ground excluding the track using integration.
OR
(iii)(b) Write the coordinates of the points \(P\) and \(Q\) where the outer edge of the track cuts \(x\)-axis and \(y\)-axis in first quadrant and find the area of triangle formed by points \(P,O,Q\).