A wire if bent into a square encloses an area of 484 cm^2. The wire is cut into 2 pieces; with the larger piece having a length 3/4th of the original wire's length. Now, if a circle and a square are formed with the bigger and smaller pieces resp, what should be the area enclosed by the 2 pieces?1) 4642) 576.253) 376.754) 424.25
A wire if bent into a square encloses an area of 484 cm^2. The wire is cut into 2 pieces; with the larger piece having a length 3/4th of the original wire's length. Now, if a circle and a square are formed with the bigger and smaller pieces resp, what should be the area enclosed by the 2 pieces?1) 4642) 576.253) 376.754) 424.25
A wire if bent into a square encloses an area of 484 cm^2. The wire is cut into 2 pieces; with the larger piece having a length 3/4th of the original wire's length. Now, if a circle and a square are formed with the bigger and smaller pieces resp, what should be the area enclosed by the 2 pieces?1) 4642) 576.253) 376.754) 424.25
@krum hit and trial lagaya hai kya? agar koi method hai to plz post
yaar 13 se hee start karoge..kyunki baaki options does not make any sense except none of these.. 17 dekhoge toh minumum...8,9 hee dega..but yeh max exceed kar jayegi...so...13 se hee kar oge check.
@krum hit and trial lagaya hai kya? agar koi method hai to plz post
yaar 9^4 = 720*9=63XX matlab both numbers are last digit is 1 last digit 2^4=6 last digit 3^4=1 last digit 4^4=6 last digit 5^4=5 last digit 6^4=6 last digit 7^4=1 last digit 8^4=6
ab 6+5 chahiye to ya to 5^4+6^4 hoga ya 5^4+8^4, iskeliye bhi pen nai chahiye
2 years ago, one-fifth of Amita's age was equal to 1/4th of the age of Sumita and the average of their ages was 27 years. If the age of Paramita is also considered, the average age of the 3 of them falls down to 24. What will be the average age of Sumita and Paramita 3 years from now?
2 years ago, one-fifth of Amita's age was equal to 1/4th of the age of Sumita and the average of their ages was 27 years. If the age of Paramita is also considered, the average age of the 3 of them falls down to 24. What will be the average age of Sumita and Paramita 3 years from now?1) 252) 263) 274) CBD
2 years ago, one-fifth of Amita's age was equal to 1/4th of the age of Sumita and the average of their ages was 27 years. If the age of Paramita is also considered, the average age of the 3 of them falls down to 24. What will be the average age of Sumita and Paramita 3 years from now?1) 252) 263) 274) CBD
2 yrs ago: a+s=54 also 4a=5s
solving a=30,s=24
so for avg to be 24 paramita age should be p=3*24-54=18
2 years ago, one-fifth of Amita's age was equal to 1/4th of the age of Sumita and the average of their ages was 27 years. If the age of Paramita is also considered, the average age of the 3 of them falls down to 24. What will be the average age of Sumita and Paramita 3 years from now?1) 252) 263) 274) CBD
2 years ago, one-fifth of Amita's age was equal to 1/4th of the age of Sumita and the average of their ages was 27 years. If the age of Paramita is also considered, the average age of the 3 of them falls down to 24. What will be the average age of Sumita and Paramita 3 years from now?1) 252) 263) 274) CBD
1/5(A-2) = 1/4(S-2) => ? A+S-4 = 54=> A+S=58
considerin avg age of 3 given 2 years ago... A+S+P = 78 P = 20 aise hee ho jayega..
2 years ago, one-fifth of Amita's age was equal to 1/4th of the age of Sumita and the average of their ages was 27 years. If the age of Paramita is also considered, the average age of the 3 of them falls down to 24. What will be the average age of Sumita and Paramita 3 years from now?1) 252) 263) 274) CBD
Q. The roots of the equation Ax^3 + Bx^2 + Cx + D = 0, where A > 0, are in AP. Find all possible roots of the equation Bx^2 + Cx + D = 0. I. One of the roots of the equation Ax^3 + Bx^2 + Cx + D = 0 is 0. II. C
Historical Data of a retail store indicated that 40 percent of all the customers that entered the store make a purchase .Determine the probability that exactly two out of the next three make a purchase?