On buying a camera, the shopkeeper gives three rolls of film free. On buying a camera and six rolls of film, the shopkeeper gives additional four rolls of film free. If the equivalent discount is the same in both cases, then how many rolls will be equal in value to a camera? 12, 15, 18, 24@chandrakant.k : Thanks for starting the thread! @ All: __/\__
On buying a camera, the shopkeeper gives three rolls of film free. On buying a camera and six rolls of film, the shopkeeper gives additional four rolls of film free. If the equivalent discount is the same in both cases, then how many rolls will be equal in value to a camera? 12, 15, 18, 24@chandrakant.k : Thanks for starting the thread! @ All: __/\__
On buying a camera, the shopkeeper gives three rolls of film free. On buying a camera and six rolls of film, the shopkeeper gives additional four rolls of film free. If the equivalent discount is the same in both cases, then how many rolls will be equal in value to a camera? 12, 15, 18, 24@chandrakant.k : Thanks for starting the thread! @ All: __/\__
take ths for example.. 472+559 = 1031 all conditions are statisified... A mixture comprises two chemicals A and B. The price of A is Rs. 100/- per litre and that of B is Rs.200/- per litre. We can spend a maximum of Rs. 600/- for making the mixture. The densities of A andB are 10 kg/litre and 12 kg/litre respectively. The mixture must contain each of the chemicals to theextent of at least 25% by weight. The maximum weight of the mixture that can be made is closestto:a. 60 kg b. 51 kg c. 54 kg d. 48 kg
let x ltrs of a be taken with Y ltrs of B.
Total Wt, W = 10x+12y .... (1) Total Cost, 600 = 100x+200y...(2)
Solve 1 and 2 ==> 8y=60-w and 4x = w-36
Using options,
for w=60, y=0 condition of 25% voilated. for w=54, y=3/4, x=9/2 Wts = 3/4*12, 9/2*10 = 9 of y, 45 of x ratio of y = 1/6 and again 25% voilated.
for w=48, y=3/2, x=3, wts = 3/2*12, 3*10 = 18,30 ratio of y = 18/48 = 3/8 > 36%
So wt has to between 54 and 48... only value satisfying is 51.
White balls, each of radius 6.5 cm, are floating in blue paint. While floating, the top of each ball is 4 cm above the paint surface. Now, if the paint is in a cuboid shaped vessel with base dimensions as 100 cm — 10 cm and height 10 cm; and there are 2 balls floating in this vessel, the total area in blue that a bird flying exactly above the vessel sees is: OPTIONS
White balls, each of radius 6.5 cm, are floating in blue paint. While floating, the top of each ball is 4 cm above the paint surface. Now, if the paint is in a cuboid shaped vessel with base dimensions as 100 cm — 10 cm and height 10 cm; and there are 2 balls floating in this vessel, the total area in blue that a bird flying exactly above the vessel sees is:OPTIONS1) 2) 3) 4)
White balls, each of radius 6.5 cm, are floating in blue paint. While floating, the top of each ball is 4 cm above the paint surface. Now, if the paint is in a cuboid shaped vessel with base dimensions as 100 cm — 10 cm and height 10 cm; and there are 2 balls floating in this vessel, the total area in blue that a bird flying exactly above the vessel sees is:OPTIONS1) 2) 3) 4)
radius of the white surface portion=sqrt(6.5^2-2.5^2)=6
=> area of two white balls (that can be seen from the top)=2*6^2*Pi=72*pi
radius of the white surface portion=sqrt(6.5^2-2.5^2)=6=> area of two white balls (that can be seen from the top)=2*6^2*Pi=72*pi==> Total area in blue=1000-72*pi
We can do the same by Jugaad. area of two Balls will be 83 pi. Since they are 4 inches above, only some part will be submersed. Nearest value. 72 pi!