There are 25 counters with numbers ranging from 2 to 26. If one counter is picked at random, calculate the probability that it is divisible by both 2 and 5.
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Answer:
बर्गर थर्ड. ठदददठ ज्ञठदददठ थर्ड थठरज्ञठथक्षठदठज्ञद दठज्ञर थडरक्ष द
झफधधठ
विधवा
विविध
धखनखन
ख़धखध
Answer:
Step-by-step explanation:
Let S be the sample space i.e bag contains cards numbered from 1 to 25.
Let S be the sample space i.e bag contains cards numbered from 1 to 25.n(S) = 25 .
Let S be the sample space i.e bag contains cards numbered from 1 to 25.n(S) = 25 .A event of getting the number on this card is divisible by both 2 and 3 is n(A)
Let S be the sample space i.e bag contains cards numbered from 1 to 25.n(S) = 25 .A event of getting the number on this card is divisible by both 2 and 3 is n(A)= { 6,12,18,24} = 4
Let S be the sample space i.e bag contains cards numbered from 1 to 25.n(S) = 25 .A event of getting the number on this card is divisible by both 2 and 3 is n(A)= { 6,12,18,24} = 4P(A) = 4 over 25
Let S be the sample space i.e bag contains cards numbered from 1 to 25.n(S) = 25 .A event of getting the number on this card is divisible by both 2 and 3 is n(A)= { 6,12,18,24} = 4P(A) = 4 over 25(ii)number of prime number between 1 to 25 =9
Let S be the sample space i.e bag contains cards numbered from 1 to 25.n(S) = 25 .A event of getting the number on this card is divisible by both 2 and 3 is n(A)= { 6,12,18,24} = 4P(A) = 4 over 25(ii)number of prime number between 1 to 25 =9hence probability =9 over 25
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