Here’s and example of a SMART MATH problem for ARITHMETIC.
Problem
How many integer solutions exists for the equation ?
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Here’s and example of a SMART MATH problem for ARITHMETIC.
How many integer solutions exists for the equation ?
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Here’s and example of a SMART MATH problem for TIME SPEED DISTANCE.
Mira rowed upstream in a stream flowing at the rate of 1.5 km/hr to a certain point and then rowed back stopping 2 kms short of the place where she originally started. If the rowing time was 2 hours 20 minutes and her uniform speed in still water was 4.5 km/hr, how far upstream did she go?
Here’s and example of a SMART MATH problem for TIME SPEED DISTANCE.
A monkey ascends a greased pole 21 meters high. In the first minute he ascends 5 meters and in the next minute descends 3 meters. If he continues this process, in how many minutes will he reach the top?
Here’s and example of a SMART MATH problem for TIME SPEED DISTANCE.
A monkey climbs 30 meters of a pole during the day and slips down by 10 meters at night. Assuming that days and nights are equal, in how many days will the monkey scale a 120 meters high pole?
Here’s and example of a SMART MATH problem for TIME SPEED DISTANCE.
A train speeds past a pole in 20 seconds and speeds past a platform 150 meters long in 60 seconds. What is the length of the train?
Here’s and example of a SMART MATH problem for TIME SPEED DISTANCE.
In a kilometer race B can give C a 100 meters and A 150 meters start. How many meters start can C give A?
Here’s and example of a SMART MATH problem for TIME SPEED DISTANCE.
A and B cycle from Mumbai to Pune, a distance of 192 kms at 18 km/hr and 14 km/hr respectively. A reaches Pune and starts back for Mumbai. How far from Pune will he meet B?
Here’s and example of a SMART MATH problem for TIME SPEED DISTANCE.
In a 200 meters race, A beats B by 20 meters, while in a 100 meters race B beats C by 5 meters. By how many meters will A beat C in a kilometer race assuming that speeds of A, B and C do not change in the races?
Here’s and example of a SMART MATH problem for TIME SPEED DISTANCE.
If I walk to my office at 6 km/hr, I arrive 6 minutes early. If however, I walk at 4 km/hr, I arrive 4 minutes late. What is the distance that I walk to reach the office?
Here’s and example of a SMART MATH problem for TIME SPEED DISTANCE.
A motorist travels to a place 100 kms away at an average speed of 50 km/hr and returns at 40 km/hr. The average speed of the journey is _________ km/hr?