Consider a triangle. Its longest side has length 12 and another of its sides has length 9. Its area is 54. What is the exact length of its third side?1.15 2.16 3.18 4.20
Longest side is 12 cm and options for the third side are all above 12. Huh ? :roll::splat:
We have to ask the QP setter.. scrap it. lemme give next
If a carton containing a dozen crockery plates is dropped, then which of the following cannot be the ratio of broken and unbroken plates? 1. 2 : 1 2. 3 : 1 3. 4 : 1 4. 5 : 1
Waisa answer was not in the options! Though question should read '' divisor CAN be'' Longest side is 12 cm and options for the third side are all above 12. Huh ?
We have to ask the QP setter.. scrap it. lemme give next If a carton containing a dozen crockery plates is dropped, then which of the following cannot be the ratio of broken and unbroken plates?1. 2 : 1 2. 3 : 1 3. 4 : 1 4. 5 : 1
We have to ask the QP setter.. scrap it. lemme give next If a carton containing a dozen crockery plates is dropped, then which of the following cannot be the ratio of broken and unbroken plates?1. 2 : 1 2. 3 : 1 3. 4 : 1 4. 5 : 1
We have to ask the QP setter.. scrap it. lemme give next If a carton containing a dozen crockery plates is dropped, then which of the following cannot be the ratio of broken and unbroken plates?1. 2 : 1 2. 3 : 1 3. 4 : 1 4. 5 : 1
We have to ask the QP setter.. scrap it. lemme give next If a carton containing a dozen crockery plates is dropped, then which of the following cannot be the ratio of broken and unbroken plates?1. 2 : 1 2. 3 : 1 3. 4 : 1 4. 5 : 1
We have to ask the QP setter.. scrap it. lemme give next If a carton containing a dozen crockery plates is dropped, then which of the following cannot be the ratio of broken and unbroken plates?1. 2 : 1 2. 3 : 1 3. 4 : 1 4. 5 : 1
On reversing a three-digit number, we get a larger number. After adding them together, the result obtained is not a palindrome. The process is repeated with the new number obtained. We get a three-digit number, which is not a palindrome at the end of the 1st or 2nd repetition. At the end of the 3rd repetition, we get a four-digit palindrome. What is the difference between the initial three-digit number and its reverse?
Consider a triangle. Its longest side has length 12 and another of its sides has length 9. Its area is 54. What is the exact length of its third side?1.15 2.16 3.18 4.20