[" (1) "CH_(2)=CH-CH=CH],[(M)eCH,-CH=CH-hat CH],[" (11) "4CH_(2)-CH=CH-4CH_(2)]

CH_(3)-CH=CH-CH=CH_(2)

CH_(2)=CH-CH=CH-CH=CH_(2)

(i) CH_(2)=CH-CH_(2)-CH=CH_(2) (ii) CH_(2)=CH-CH=CH-CH_(3) (iii) CH_(3)-CH=CH-CH=CH-CH_(3) The numbers of possible geometrical isomers for the above compounds are

Correct order of reactivity - (A) CH_(2)=CH_(2)>CH_(3)-CH=CH_(2)>(CH_(3))_(2)C=CH_(2) (B) CH_(2)=CH_(2)>CH_(3)-CH=CH_(2) (C) CH_(2)=CH_(2) (D) CH_(3)-CH=CH_(2)

Which of the following is an alkene? (i) CH_(3) - CH = CH_(2) (ii) CH_(2) = C = CH_(2) (iii) CH_(2) = CH - CH = CH_(2) (iv) CH_(2) = CH - (CH_(2))_(2) - CH = CH_(2)

The least and most stable resonating structure respectively are: (1) CH_(2)=CH-CH-CH-C-CH_(3) (2) CH_(2)=CH-CH-CH=C-CH_(3)O^(Theta) (3) CH_(2)-CH-CH=CH-C-CH_(3) (4) CH_(2)=CH-CH=CH-C-CH_(3) (А) 1,4 (В) 2,3 (С) 4,1

The following two isomeric alkenes are related as - (I) CH_(3)-CH=CH-CH_(2)-CH_(2)-CH_(3) (II) CH_(3)-CH_(2)-CH=CH-CH_(2)-CH_(3)

The following two isomeric alkenes are related as - (I) CH_(3)-CH=CH-CH_(2)-CH_(2)-CH_(3) (II) CH_(3)-CH_(2)-CH=CH-CH_(2)-CH_(3)