Question
How many three-letter words can be formed such that all
letters are vowels, and no two letters are the same?Solution
ATQ, Number of ways to choose the first letter (vowel) 5C₁ =5 Number of ways to choose the second letter (Different vowel) = 4C₁ = 4 Number of ways to choose the third letter (different from the first two vowels) = 3C₁ = 5 Hence total number of ways = 5 × 4 × 3 = 60 ways
In the question below there are three statements followed by three conclusions I, II and III. You have to take the three given statements to be true ev...
Statements:
All Packages are Coupons.
Only a few Coupons are Validations.
No Validation is Cost.
Conclusions:
I. All ...
Two statements are given followed by three conclusions numbered I, II, and III assuming the statements to be true, even if they seem to be at variance...
Statements:
Only a few Radio are Gramophone
No Gramophone are TV
Only a few TV is Recorder
Conclusions:
In the quest...
Statements:
Only a few Chart is Data
No Data is Information
100% Snap is Data
Conclusions:
I. Some Snap is not Inform...
Statements:
All milk are tea.
Some tea are coffee.
Conclusions
I. Some tea are milk.
II. Some coffee are milk.
Statements:
Some authors are teachers.
All teachers are poets.
Some poets are artists.
Conclusions:
I. Some auth...
Statements:
All car are bus.
Some bus are truck.
Some truck are train.
Some train are bike.
Conclusions:
...
Statement:
I) All monday are Sunday
II) No sunday is tuesday
III) Some tuesday are thursday
IV) Some thursday are Frida...
Statements:
All phones are mobiles.
Some sims are phones.
No card is a sim.
Conclusions:
I. Some mobiles are n...