If the sum of the number formed by the first two digits and the last two digits of a four digit number is equal to the number formed by the middle two digits (Example 1978, 19 + 78 = 97), the number is called as a peculiar number. If all peculiar numbers are arranged in ascending order, find the sum of peculiar numbers just before and after 1978.
A newsagent sells the dailies Hindu, Express and Mail in equal number to 906 persons. 21 persons get Express and Mail, 36 get Hindu and Mail, 27 get Hindu and Express and get 9 all the three papers.The percentage getting Hindu or Express but not Mail is
a car driver ,driving n fog ,passes a pedestrian who was walking at the rate of 2 km per hour in the same direction. the pedestrian could see the car for 6 mins and it was visible to him up to a distance of 0.6 km.what is the speed of the car?explain d shrtst way
ram a motorist uses 24% of his fuel in covering the first 20% of his total journey(in city driving conditins). if he knws tht he has to cover another 25% of his total journey in city driving conditions.what should be the minimum percentage increase in the fuel efficiency for non city driving over the city driving fuel efficiency,so that he is just able to cover his entire journey widout havng fuel?
if 1 gm of gold 10 carats fine, 1 gm of gold 11 carats fine, 2 gm of gold 12 carats fine, and 5 gm of gold 13 carats fine be mixed together ,then the fineness of the resulting compound is
A grandfather had a big bundle of hundred - rupee notes. He wanted to give his 3 grandsons some pocket money during the 10 days of Dushera. On the first day he gave them a total of three notes, on the second day a total of four notes and so on. (On the nth day he gave them a total of n + 2 notes.) If on each day, each grandson got at least one note, in how many ways could the grandfather have given the notes?
@scrabbler@vion@amresh_maverick According to a survey, at least 70% of people like apples, at least 75% like bananas and at least 80% like cherries. What is the minimum percentage of people who like all three?
Six children are standing along the x-axis at points (0,0), (17,0), (40,0), (85,0), (173,0), (440,0). The children decide to meet at some point along the x-axis. What is the minimum total distance the children must walk in order to meet?
Circle Γ with center O has diameter AB=192. C is a point outside of Γ, such that D is the foot of the perpendicular from C to AB and D lies on the line segment OB. From C, a tangent to Γ is drawn, touching Γ at E, where the foot of the perpendicular from E to AB lies within AD. CD intersects EB at F. If CF=110, what is the length of OC?
Q2. If A=(P,Q,R,S,T) and B=(a,b,c) then how many onto functions F:A->B are possible?
Please share the approach.
A function is said to be onto if each element in the range has at least one corresponding element in the domain. Basically a P&C; problem after this definition
A person has 8 letters and 8 addressed envelopes corresponding to those letters. In how many ways can he put the letters in the envelopes such that exactly 5 of them get delivered correctly?