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The chance of throwing at least 9 in a single throw with two dice, is

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Important Questions on Probability

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IMPORTANT
MHT-CET TRIUMPH Mathematics Multiple Choice Questions Part - 1 Based on Std. XI & XII Syllabus of MHT-CET>Chapter 8 - Probability>Competitive Thinking>Q 9
From the word POSSESSIVE'', a letter is chosen at random. The probability of it to be S is
EASY
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IMPORTANT
MHT-CET TRIUMPH Mathematics Multiple Choice Questions Part - 1 Based on Std. XI & XII Syllabus of MHT-CET>Chapter 8 - Probability>Competitive Thinking>Q 10
A single letter is selected from the word TRICKS. The probability that it is either T or R is
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MHT-CET TRIUMPH Mathematics Multiple Choice Questions Part - 1 Based on Std. XI & XII Syllabus of MHT-CET>Chapter 8 - Probability>Competitive Thinking>Q 11
If a coin is tossed n times, then probability that the head comes odd times is
HARD
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IMPORTANT
MHT-CET TRIUMPH Mathematics Multiple Choice Questions Part - 1 Based on Std. XI & XII Syllabus of MHT-CET>Chapter 8 - Probability>Competitive Thinking>Q 12
If a die is rolled three times, then the probability of getting a larger number on its face than the previous number each time is,
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MHT-CET TRIUMPH Mathematics Multiple Choice Questions Part - 1 Based on Std. XI & XII Syllabus of MHT-CET>Chapter 8 - Probability>Competitive Thinking>Q 13
If 3 coins were tossed, then the probability of getting 2 heads is
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MHT-CET TRIUMPH Mathematics Multiple Choice Questions Part - 1 Based on Std. XI & XII Syllabus of MHT-CET>Chapter 8 - Probability>Competitive Thinking>Q 14
Three unbiased coins are tossed. The probability of getting at least 2 tails is
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MHT-CET TRIUMPH Mathematics Multiple Choice Questions Part - 1 Based on Std. XI & XII Syllabus of MHT-CET>Chapter 8 - Probability>Competitive Thinking>Q 15
Three dice are thrown simultaneously. What is the probability of obtaining a total of 17 or 18
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MHT-CET TRIUMPH Mathematics Multiple Choice Questions Part - 1 Based on Std. XI & XII Syllabus of MHT-CET>Chapter 8 - Probability>Competitive Thinking>Q 16
The corners of regular tetrahedrons are numbered 1,2,3,4. Three tetrahedrons are tossed. The probability that the sum of upward corners will be 5 is