A farmer is testing a new piece of equipment he has for determining whether an animal is a cow or a sheep. If a cow walks through the machine, 90% of the time it says it is a cow and 10% of the time it says it is a sheep. If a sheep walks through the machine, 95% of the time it says it is a sheep and 5% of the time it says it is a cow. The farmer has 5 cows and 36 sheep. If an animal walks through and the machine claims it is a cow, the probability that it actually is a cow can be expressed as a/b where a and b are coprime numbers. What is a+b?
There are 16 intermediate stations between two junctions A and B. In how many different ways can a metro train have stoppages at 3 different stations between A and B such that no two stations are consecutive (including the junctions A and B)?
220
330
240
190
440
PS: do not have OA and please provide approachSoln : 100*101/2 = 5050
There are nine identical looking balls, out of which exactly eight balls are of equal weight and the remaining ball is defective in terms of weight. What is the minimum number of times one will have to use a pan-balance to exactly locate the defective ball and whether it is heavier or lighter as compared to the other eight balls?
a)2
b)4
c)3
d)5
Do this đ đ đ
only numbers that satisfy the equation are 3>>4 and 4>>4 which is 81 and 256 respectively..add them to get 337
Manish was dividing 2 numbers by a certain divisor and obtained remainders of 437 and 298 respectively.when he divides the sum of two numbers by the same divisor ,the remainder is 236 . what is the divisor?
options-
a. 499
b.735
c.971
d.none of these
please explain in details
Can't understand the soln to this--> discount part
- 22.22
- 33.33
0 voters
A largest cylinder is cut from a solid cone of Radius R and height H.
15.
for a triangle to have integer sides wd one angle as 120, following condition of sides must exist.
a= m(sq) + m.n + n(sq)
b= 2.m.n + n(sq)
c= m(sq)-n(sq)
add all three
a+b+c = (2m+n)(m+n)
for minimum perimeter. m=2,n=1
hence 15
PS : i learnt this concept a while back.
a+b+c = (2m+n)(m+n)
for minimum perimeter. m=2,n=1
How is that? please explain . also what is the general equation ? I mean the equation before putting 120 degree and derivation.
a= m(sq) + m.n + n(sq)
b= 2.m.n + n(sq)
c= m(sq)-n(sq)
@[333602:bullseyes] bhai I wanted to say that where is that are these 3 equations
a= m(sq) + m.n + n(sq)
b= 2.m.n + n(sq)
c= m(sq)-n(sq)
general equation ? or apne 120 degree ka value dalke derive kiya hai ?
aslo
"a+b+c = (2m+n)(m+n)
for minimum perimeter. m=2,n=1 " how is that ?? please explain sir ji .
3 identical red balls, 4 identical blue balls and 3 identical green balls are to be arranged in a line. In how many ways are there if no two red balls and no two green balls are to be together?
The number of real roots of the equation
|1 - |x|| - (1.01)^(1.01x) = 0 is/are (a) 1 (b) 2 (c) 3 (d) none of the these
(please post the approach. dont have oa )
a and b throws one dice for a stake of rs 11, which is to be won by the player who first throws a six . the game ends when the stake is won by a or b . if a has the first throw what are their respective expectations
a 5 and 6 b 6and 5 c 11 and 0 d 9 and 2
The product of two numbers '231' and 'ABA' is 'BA4AA' in a certain base system (where base is less than 10), where A and B are distinct digits. What is the base of that system?
Please post your answer with explanation.
How is that? please explain . also what is the general equation ? I mean the equation before putting 120 degree and derivation.
Sorry. I don't get you. Please explain me a little more in detail.
Hi All,
Here is a puzzle. posting the link here. Don't see the complete video because it has the solution as well. pause it when the question ends..... đ
In a bag, there are 6 red balls and 8 blue balls. You are sent in a dark room with that bag and you are asked to take out a ball at a time. What is the probability that the 7th ball you take out is red ?