Please continue here with all the quant queries and their discussions. link to previous thread :- http://www.pagalguy.com/forum/quantitative-questions-and-answers/72542-official-quant-thread-cat-2011-a.html :cheerio: :cheerio: :cheerio: KEEP LEARNING !!! :cheerio: :cheerio: :ch...
For every positive, even integer n, the function h(n) is defined to be the product of all even integers from 2 to n inclusive. If p is the smallest prime factor of h(100) + 1 then p is, A) between 2 and 10 B) between 10 and 20, C) 20-30, D) 30-40, or E) greater than 40
For every positive, even integer n, the function h(n) is defined to be the product of all even integers from 2 to n inclusive. If p is the smallest prime factor of h(100) + 1 then p is, A) between 2 and 10 B) between 10 and 20, C) 20-30, D) 30-40, or E) greater than 40
Is it 16. lets adjacent sides be x and y then area x.y.sin60=15root3/2 =>x.y=15-------------------1 and using cos formula in BDC which gives x^2+y^2=34-------------2 solving 1 and 2 x=3 y=5 hence perimeter 16.
ABCD is a parallelogram with angle B = 60.if the longer diagonal is of length 7 cm and the area of the parallelogram ABCD is 15root(3)/2 sq.cm thne the perimeter of the parallelogram in cm is
A 15 B 15root(3) C 16 D 16root(3)
Is it 16.
lets adjacent sides be x and y then area x.y.sin60=15root3/2 =>x.y=15-------------------1
and using cos formula in BDC which gives x^2+y^2=34-------------2
ABCD is a parallelogram with angle B = 60.if the longer diagonal is of length 7 cm and the area of the parallelogram ABCD is 15root(3)/2 sq.cm thne the perimeter of the parallelogram in cm is A 15 B 15root(3) C 16 D 16root(3)
ABCD is a parallelogram with angle B = 60.if the longer diagonal is of length 7 cm and the area of the parallelogram ABCD is 15root(3)/2 sq.cm thne the perimeter of the parallelogram in cm is
My take is 73 (approximate value) Rate of interset = 18% per year = (3/2)% per month We have 150 downpayment. So, difference to be paid = 350 Now, 350 paid now will become (350 + 5*(3/2)*(350/100)) after 5 months Say, monthly installment is 'x'. So, for first month we will get i...
An article is sold for Rs 500 cash or for Rs 150 downpayment followed by 5 equal monthly installments. If rate of interest is 18% pa, compute the monthly installment.
My take is 73 (approximate value)
Rate of interset = 18% per year = (3/2)% per month
We have 150 downpayment. So, difference to be paid = 350
Now, 350 paid now will become (350 + 5*(3/2)*(350/100)) after 5 months Say, monthly installment is 'x'.
So, for first month we will get interst of 4 months. For second month's payment, we will get interest of 3 months and so on.. Total interest of (4+3+2+1+0) = 10 months on 'x'
So, we get (5x + 10*(3/2)*(x/100)) => (350 + 5*(3/2)*(350/100)) = (5x + 10*(3/2)*(x/100)) => 103x = 7525 => x = 73 (approximately)
An article is sold for Rs 500 cash or for Rs 150 downpayment followed by 5 equal monthly installments. If rate of interest is 18% pa, compute the monthly installment.
I am getting around Rs 55..not sure abt this one tho..
Bhai dekho.. _G_G_ There are 3 gaps here..call it a,b,c now the reason why b>0 is because if b is zero then both the G's come together which violates the said condition.. Now if a is zero doesnt matter coz condition is still not violated..similarly for c..but b has to be greater than ...
Bhai dekho.. _G_G_ There are 3 gaps here..call it a,b,c now the reason why b>0 is because if b is zero then both the G's come together which violates the said condition.. Now if a is zero doesnt matter coz condition is still not violated..similarly for c..but b has to be greater than zero => a + b + c = 4 but b' = b + 1 => a + b' + c = 3 => (5-1)C3 => 4C3 ways Hope its clear now!
An article is sold for Rs 500 cash or for Rs 150 downpayment followed by 5 equal monthly installments. If rate of interest is 18% pa, compute the monthly installment.
An article is sold for Rs 500 cash or for Rs 150 downpayment followed by 5 equal monthly installments. If rate of interest is 18% pa, compute the monthly installment.
An article is sold for Rs 500 cash or for Rs 150 downpayment followed by 5 equal monthly installments. If rate of interest is 18% pa, compute the monthly installment.
its 1450 590 is 118% of amt remaining after first yr.. so, amt remaining after 1st yr is 500 after paying 680.. so 680+500=1180 is 118% of amt remaining after making down payment of 450. and that amt is 1000Rs. so, total price is 1450..
Q1. I bought a radio on EMI for 2 years. I paid Rs. 450 as down payment and emi of Rs. 680 and 590 for first and second year respectively. The rate of interest was 18%. What is the original price of radio?
its 1450
590 is 118% of amt remaining after first yr.. so, amt remaining after 1st yr is 500 after paying 680..
so 680+500=1180 is 118% of amt remaining after making down payment of 450. and that amt is 1000Rs.
Bhai is it Rs. 1450?? I always have doubt in these types of questions :) 450*(1.18 )^2 + 680*(1.18 ) + 590 = P (1.18 )^2 P = 450 + 680/1.18 + 590/(1.18 )^2 = 1450
Q1. I bought a radio on EMI for 2 years. I paid Rs. 450 as down payment and emi of Rs. 680 and 590 for first and second year respectively. The rate of interest was 18%. What is the original price of radio?
Bhai is it Rs. 1450?? I always have doubt in these types of questions :)
Please solve this one... Q1. I bought a radio on EMI for 2 years. I paid Rs. 450 as down payment and emi of Rs. 680 and 590 for first and second year respectively. The rate of interest was 18%. What is the original price of radio?
Q1. I bought a radio on EMI for 2 years. I paid Rs. 450 as down payment and emi of Rs. 680 and 590 for first and second year respectively. The rate of interest was 18%. What is the original price of radio?
When all the digits are distinct: Select the two digits in C(5,2) ways and only one way to arrange them. Rest of the digits can be arranged in 3! ways So total numbers = 10*6 = 60 such numbers When repetition is allowed: Select the two digits in C(5,2) ways. Rest of the places have...
how many 5 digit no. can be formed from 1,2,3,4,5 such that digit at tens place should be greater than digit at thousands place????
When all the digits are distinct:
Select the two digits in C(5,2) ways and only one way to arrange them. Rest of the digits can be arranged in 3! ways So total numbers = 10*6 = 60 such numbers When repetition is allowed:
Select the two digits in C(5,2) ways. Rest of the places have 5 options each so 5^3 * 10 = 1250 numbers
Case 1: When no green ball is there That is possible in 1 way Case 2: 1 Green ball It can occupy any 6 places so 6 ways Case 3: 2 Green balls _G_G_ Three gaps a,b,c a+b+c = 4, where b>0 so a+b+c = 3 => C(5,2) = 10 ways Case 4: 3 Green balls
Green balls can occupy 1,3,5 or 2,4,6 or 1,3,6 or 1,4,6 number boxes=> 4 ways
Total = 1+6+10+4 = 21 ways
@Kalra bhai: Bhai sahi mein akela pad gaya tha....Aap aaye bahar aayi ;)
1.A bar is creating a new signature drink. There are five possible alcoholic ingredients in the drink: rum, vodka, gin, peach schnapps, or whiskey. There are five possible non-alcoholic ingredients: cranberry juice, orange juice, pineapple juice, limejuice, or lemon juice. If the bar uses two alcoholic ingredients and two non-alcoholic ingredients, how many different drinks are possible?
A. 100
B. 25
C. 50
D. 75
E. 3600
2.The sum of the even numbers between 1 and n is 79*80, where n is an odd number. n=?
edited my previous post for that horse sum.. ans is 6!/2=360..
1)its 5C2*5C2=100
2)sum is 2=6320 (n-1)/2*(n+1)/2=6320 n^2-1=25280 n=159
1.A bar is creating a new signature drink. There are five possible alcoholic ingredients in the drink: rum, vodka, gin, peach schnapps, or whiskey. There are five possible non-alcoholic ingredients: cranberry juice, orange juice, pineapple juice, limejuice, or lemon juice. If the bar uses two alcoholic ingredients and two non-alcoholic ingredients, how many different drinks are possible?
A. 100
B. 25
C. 50
D. 75
E. 3600
2.The sum of the even numbers between 1 and n is 79*80, where n is an odd number. n=?
Answer to the second ques is 159 P.S. I have edited my post and also gave the answer to the second ques as 360...Is it correct??
check the calculations bro... 1.:clap::clap::clap::clap: 2.:nono::nono::nono::nono::nono: 1.A bar is creating a new signature drink. There are five possible alcoholic ingredients in the drink: rum, vodka, gin, peach schnapps, or whiskey. There are five possible non-alcoholic ingredients:...
The number is of the form 20K+19 Sum = 10*n*(n+1) + 19n = 10*50*51 + 19*50 = 24550
check the calculations bro...
1) terms common are 19,39,59,..419
a=19 and d=20 sum of 50 terms= 19*50+*20=50(19+490)=50*509=25450
2)5!=120 ways..
1.:clap::clap::clap::clap:
2.:nono::nono::nono::nono::nono:
1.A bar is creating a new signature drink. There are five possible alcoholic ingredients in the drink: rum, vodka, gin, peach schnapps, or whiskey. There are five possible non-alcoholic ingredients: cranberry juice, orange juice, pineapple juice, limejuice, or lemon juice. If the bar uses two alcoholic ingredients and two non-alcoholic ingredients, how many different drinks are possible?
A. 100
B. 25
C. 50
D. 75
E. 3600
2.The sum of the even numbers between 1 and n is 79*80, where n is an odd number. n=?
The sum of the first 50 terms common to the Arithmetic Sequence 15, 19, 23..... and the Arithmetic Sequence 14, 19, 24..... is. 25450 24550 50900 49100
Goldenrod and No Hope are in a horse race with 6 contestants. How many different arrangements of finishes are there if No Hope always finishes before Goldenrod and if all of the horses finish the race?
(A) 720
(B) 360
(C) 120
(D) 24
(E) 21
1) terms common are 19,39,59,..419
a=19 and d=20 sum of 50 terms= 19*50+*20=50(19+490)=50*509=25450
The sum of the first 50 terms common to the Arithmetic Sequence 15, 19, 23..... and the Arithmetic Sequence 14, 19, 24..... is. 25450 24550 50900 49100
Goldenrod and No Hope are in a horse race with 6 contestants. How many different arrangements of finishes are there if No Hope always finishes before Goldenrod and if all of the horses finish the race?
(A) 720
(B) 360
(C) 120
(D) 24
(E) 21
19+39+59............
25*(38+980)
1018*25=20360+5090=25450..sorry bhai no pen paper so yahi calculation kar di..
The sum of the first 50 terms common to the Arithmetic Sequence 15, 19, 23..... and the Arithmetic Sequence 14, 19, 24..... is. 25450 24550 50900 49100
Goldenrod and No Hope are in a horse race with 6 contestants. How many different arrangements of finishes are there if No Hope always finishes before Goldenrod and if all of the horses finish the race?
(A) 720
(B) 360
(C) 120
(D) 24
(E) 21
1.) The number is of the form 20K+19 Sum = 10*(n-1)*(n) + 19n ====> (n-1)(n) because n varies from 0 to 1 = 10*49*50 + 19*50 = 25450
The sum of the first 50 terms common to the Arithmetic Sequence 15, 19, 23..... and the Arithmetic Sequence 14, 19, 24..... is. 25450 24550 50900 49100 Goldenrod and No Hope are in a horse race with 6 contestants. How many different arrangements of finishes are there if No Hope al...
The sum of the first 50 terms common to the Arithmetic Sequence 15, 19, 23..... and the Arithmetic Sequence 14, 19, 24..... is. 25450 24550 50900 49100
Goldenrod and No Hope are in a horse race with 6 contestants. How many different arrangements of finishes are there if No Hope always finishes before Goldenrod and if all of the horses finish the race?
yup answer is 70 but i didnt get u pls explain me again. :-( 69*68*67*66*65*64*61!mod71=1 -2*-3*-4*-5*-6*-7*69!*mod71=1 -1*69!mod71=1 actually i didnt get the bold ones earlier but after reading varun bhai post samaj a gaya thanxx to u n @varun bhai
Wilson bhaia ne kaha hai ki (p-2)!/p gives remainder 1 where p is a prime number so 69! = 1 Mod(71) 69*68*67*66*65*64*63! = 1 Mod(71) -2*-3*-4*-5*-6*-7 * 63! = 1 Mod(71) 120*42*63! = 1 Mod(71) 49*42*63! = 1 Mod(71) 70*63! = 1 Mod(71) -1*63! = 1 Mod(71) so 63! = -1 Mod(71) ...
@coolmba001: Please check post no 8146 on the previous page @PK bhai: Pranaam bhai!! Aapki he kami thi yahan pe....ab aap apne methods se sabka man moh he lijiye bas :)
For these questions.. Follow this methodology Given Equations are : 3M + 4G + 5W = 750 6M + 9G + 10W = 1580 Multiply first and second by A and B respectively We'll get: M(3A-6B) + G(4A-9B) + W(5A-10B) = 750*A - 1580*B Required to find: 6M + 4G + 10W Compare the co-effi...
EXPLAIN PLS 3 mangoes, 4 guavas and 5 watermelons cost rs 750. 10 watermelons, 6 mangoes and 9 guavas cost 1580. what is the cost of 6 mangoes, 10 watermelons and 4 guavas ?
For these questions.. Follow this methodology
Given Equations are : 3M + 4G + 5W = 750 6M + 9G + 10W = 1580
Multiply first and second by A and B respectively We'll get: M(3A-6B) + G(4A-9B) + W(5A-10B) = 750*A - 1580*B
Required to find: 6M + 4G + 10W
Compare the co-efficients 3A-6B=6 ----->1 4A-9B=4 ----->2 5A-10B=10 ----->3
Take any two equations and find the value of A and B I took first and second and got A=10, B=4. Now these values should satisfy equation 3, which they are :D
So A=10 and B=4 750*10 - 1580*4 = 7500 - 6320 = 1180
Bhai dekho: Case 1: When no green ball is there That is possible in 1 way Case 2: 1 Green ball It can occupy any 6 places so 6 ways Case 3: 2 Green balls _G_G_ Three gaps a,b,c a+b+c = 4, where b>0 so a+b+c = 3 => C(5,2) = 10 ways Case 4: 3 Green balls Green balls...
six boxes numbered 1 to 6 are arranged in a row. each is to be filled by either a blue or a green coloured ball in such a way that no two adjacent boxes contain green coloured balls.in how many ways can the boxes be filled with the balls?
1. 15 2. 16 3. 20 4. 21
For no green balls = 1 way For 1 green ball = 6 ways For 2 green balls = 4+3+2+1 = 10 ways For 3 green balls = 4 ways
Total = 21 ways
sumit99 Says
varun bhai plz ise explain kar do samajh ni aaya ye
Bhai dekho:
Case 1: When no green ball is there That is possible in 1 way Case 2: 1 Green ball It can occupy any 6 places so 6 ways Case 3: 2 Green balls _G_G_ Three gaps a,b,c a+b+c = 4, where b>0 so a+b+c = 3 => C(5,2) = 10 ways Case 4: 3 Green balls
Green balls can occupy 1,3,5 or 2,4,6 or 1,3,6 or 1,4,6 number boxes=> 4 ways
Total = 1+6+10+4 = 21 ways
@Kalra bhai: Bhai sahi mein akela pad gaya tha....Aap aaye bahar aayi ;)
For no green balls = 1 way For 1 green ball = 6 ways For 2 green balls = 4+3+2+1 = 10 ways For 3 green balls = 4 ways Total = 21 ways bhai ye explain kar do i always have problem in permutation/combination
Q- 3 mangoes, 4 guavas and 5 watermelons cost rs 750. 10 watermelons, 6 mangoes and 9 guavas cost 1580. what is the cost of 6 mangoes, 10 watermelons and 4 guavas ?
Q- 3 mangoes, 4 guavas and 5 watermelons cost rs 750. 10 watermelons, 6 mangoes and 9 guavas cost 1580. what is the cost of 6 mangoes, 10 watermelons and 4 guavas ?
The cost of 6 mangoes, 4 Guavas and 10 Water melons = 750*10 - 1580*4 = 1180 For no green balls = 1 way For 1 green ball = 6 ways For 2 green balls = 4+3+2+1 = 10 ways For 3 green balls = 4 ways Total = 21 ways
Q- 3 mangoes, 4 guavas and 5 watermelons cost rs 750. 10 watermelons, 6 mangoes and 9 guavas cost 1580. what is the cost of 6 mangoes, 10 watermelons and 4 guavas ?
The cost of 6 mangoes, 4 Guavas and 10 Water melons = 750*10 - 1580*4 = 1180
six boxes numbered 1 to 6 are arranged in a row. each is to be filled by either a blue or a green coloured ball in such a way that no two adjacent boxes contain green coloured balls.in how many ways can the boxes be filled with the balls?
1. 15 2. 16 3. 20 4. 21
For no green balls = 1 way For 1 green ball = 6 ways For 2 green balls = 4+3+2+1 = 10 ways For 3 green balls = 4 ways
six boxes numbered 1 to 6 are arranged in a row. each is to be filled by either a blue or a green coloured ball in such a way that no two adjacent boxes contain green coloured balls.in how many ways can the boxes be filled with the balls? 1. 15 2. 16 3. 20 4. 21
six boxes numbered 1 to 6 are arranged in a row. each is to be filled by either a blue or a green coloured ball in such a way that no two adjacent boxes contain green coloured balls.in how many ways can the boxes be filled with the balls?
Hi Puys, Q- 3 mangoes, 4 guavas and 5 watermelons cost rs 750. 10 watermelons, 6 mangoes and 9 guavas cost 1580. what is the cost of 6 mangoes, 10 watermelons and 4 guavas ?
Q- 3 mangoes, 4 guavas and 5 watermelons cost rs 750. 10 watermelons, 6 mangoes and 9 guavas cost 1580. what is the cost of 6 mangoes, 10 watermelons and 4 guavas ?
Sunny KauL | Batch 2012-14 | SITM Pune | Admissions
pq, pr, qp and pp are two-digit numbers, pqr is a three-digit number and prrp is a four-digit number (p, q, r are all numerals). If pq pr = pqr, then the remainder when (qp prrp) is divided by pp is (a) 0 (b) 1 (c) 7 (d) None of these
If we take p=1, r=0, q can be anything from 1 to 9. say q=6
bhaiyo i use to have have problems in identical ball and box concept in combinatories/permutation how to tackle those problems the discussed question related to filling of boxes from 1 to 6 so that no two adjacent boxes contain green coloured box for case iii)when there are two ball...
bhaiyo i use to have have problems in identical ball and box concept in combinatories/permutation how to tackle those problems the discussed question related to filling of boxes from 1 to 6 so that no two adjacent boxes contain green coloured box for case iii)when there are two balls and three balls vo case clear nahi hua plz help thx
Integral solutions of the equation: a+b+c+d+.....upto r terms = n is given by C(n+r-1,r-1)...In this case n = 12 and r = 3 C(14,2) = 91 @Koshti bhai: Welcome back bhai!!!! How was your CAT ??
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