Math, asked by shobha1211983, 11 months ago

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Answered by navzvali
0

Answer:

(A) \frac{7}{12}

Step-by-step explanation:

in the word 'INDEPENDENCE' there are 7 consonants

N, D, P, N, D, N and C

also the total no. of letters is 10

to find the probability of picking a card with a consonant we need to use the following formula: \frac{total no. of consonants}{total no. of letters }

thus the answer is \frac{7}{12}

Answered by sb93
0

Step-by-step explanation:

Total number of alphabets = 12

with 'N' card removed = 12 - 1 = 11 cards

Number of consonants in " INDEPENDENCE " with N card removed = 6

To find the probability for picking consonant card:

\implies \sf{P={\Large\frac{Favourable\:outcome}{Total\:outcome}} }

\implies \sf{P={\Large\frac{6}{11}} }

\therefore \boxed{\sf{Probability=\frac{6}{11}}}

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