Match the names of the scientists listed in Column-I with their respec

1.	Match the names of the scientists listed in Column-I with their respective discoveries in Column-II.Column−IColumn−IIp.Watson and Cricki. Confirmed that DNA is the transforming principleq.Avery,MacLeod and McCartyii.DNA double helical modelr.Hershey and Chaseiii.First identified DNA as the transforming principles.Griffithiv.Existence of a ′transforming principle′
Answer» Match the names of the scientists listed in Column-I with their respective discoveries in Column-II. $\begin{matrix} C o l u m n - I & C o l u m n - I I p . W a t s o n a n d C r i c k & i . C o n f i r m e d t h a t D N A i s t h e t r a n s f o r m i n g p r i n c i p l e q . A v e r y, M a c L e o d a n d M c C a r t y & i i . D N A d o u b l e h e l i c a l m o d e l r . H e r s h e y a n d C h a s e & i i i . F i r s t i d e n t i f i e d D N A a s t h e t r a n s f o r m i n g p r i n c i p l e s . G r i f f i t h & i v . E x i s t e n c e o f a^{'} t r a n s f o r m i n g p r i n c i p l e^{'} \end{matrix}$

Match the names of the scientists listed in Column-I with their respective discoveries in Column-II.Column−IColumn−IIp.Watson and Cricki. Confirmed that DNA is the transforming principleq.Avery,MacLeod and McCartyii.DNA double helical modelr.Hershey and Chaseiii.First identified DNA as the transforming principles.Griffithiv.Existence of a ′transforming principle′

Answer»

Match the names of the scientists listed in Column-I with their respective discoveries in Column-II.

$\begin{matrix} C o l u m n - I & C o l u m n - I I p . W a t s o n a n d C r i c k & i . C o n f i r m e d t h a t D N A i s t h e t r a n s f o r m i n g p r i n c i p l e q . A v e r y, M a c L e o d a n d M c C a r t y & i i . D N A d o u b l e h e l i c a l m o d e l r . H e r s h e y a n d C h a s e & i i i . F i r s t i d e n t i f i e d D N A a s t h e t r a n s f o r m i n g p r i n c i p l e s . G r i f f i t h & i v . E x i s t e n c e o f a^{'} t r a n s f o r m i n g p r i n c i p l e^{'} \end{matrix}$

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