Find its usual speed a plane left 30 min later than the scheduled time and in order to reach the destination 1500km away in time it has to increase the speed by 250km/h from the usual speed. Asked sep 27, 2018 in mathematics by minu (46.2k points) a plane left 30 minutes late than its scheduled time and in order to reach of destination 1500 km away in time. Solution (by examveda team) by increasing the speed by 33.33%, it would be able to reduce the time taken for traveling by 25%.
An aeroplane left 50 minutes later than its scheduled time
X = 1500 ÷ y.
Let the usual speed of the plane = x km/hr.
Time take to reach the destination at the usual speed, t 1 = 1500 x hr. We use the formula for determining time in terms of distance and speed which is, t = d s. A plane left 30 min later than the scheduled time and in order to reach the destination 1500km away in time it has to increase the speed by 250km/h from the usual speed. It had to increase its speed by 100 km/h from the usual speed.
Increased speed of the plane = ( x + 100) km/hr.
Distance covered by the plane = 1500 km. A plane left 30 minutes late than its scheduled time and in order to reach the destination 1500 km away in time, it had to increase its speed by 100 km/h from the usual speed. The plane left 30 minutes late and reached on time. Hence, the original time must have been 2 hours and the original speed would be 750 kmph.
A plane left 30 minutes later than the schedule time and in order to reach its destination 1500 km away in time, it has to increase its speed by 250 km/hr from its usual speed.
Asked by anjana s | 23rd nov, 2014, 07:00: Let the usual speed of the plane be x km/hr. , where t is the time, d is the distance and s is the speed of the plane. A plane left 30 minutes later then the scheduled time and in order to reach the destination 1500 km away in time, it has to increase the speed by 250 km/hr from the usual speed.
Increased speed of the plane = ( x + 250) km/hr.
Let the usual speed be s km/hr. Find the usual speed of the plane. Given distance d = 1500km and the speed increase by s= 250km/h also that the plane left 30 minutes later than the scheduled time. Let the usual speed of the plane = x km/hr
∴ speed in this instance =.
Let the usual speed of the plane be x km/hr. Closed nov 25, 2020 by ishti. 30 minutes = 0.5 hours. Speed increased by 100 km/hr.
Quadratic equations (c10) a plane left 30 minutes late than its scheduled time and in order to reach the destination 1500 km away in time, it had to increase its speed by 100 km/h from the usual speed.
Shridhar kaushik, meritnation expert added an answer, on 6/8/12. Let the usual time taken be t hr. But since this is able to overcome the time delay of 30 minutes, 30 minutes must be equivalent to 25% of the time originally taken. It has to increase the speed by 250km/h from the usual seed.
A plane left 30 minutes late than its scheduled time.
A plane left 30 minutes later than the scheduled time and in order to reach the destination 1500 km away in time, it had to increase the speed by 250 km/hr from the usual speed. An aeroplane left 30 minutes later than its scheduled time; A plane left 30 minutes late than its scheduled time and in order to reach the destination 1500 km away in time, it had to increase its speed by 100 k. Let time taken be y hr.
A plane left 30 min later than the scheduled time and in order to reach its destination 1500 km away in time, it has to increase its speed by 250km/hr from its usual speed.
Time take to reach the destination at the increased speed, t 2 = 1500 x + 100 h r. A plane left 30 minutes later than the scheduled time and in order to reach its destination 1500 km away on time, it has to increase its speed by 250 km/hr from its usual speed. A plane left 30 minutes later than the scheduled time and in order to reach the desination, 1500km away in time. A plane left 30 minutes late than the schedule time and in order to reach its destination 1500 km away in time,it has to increase its speed by 100 km/h from its usual speed.find its usual speed.
And in order to reach its destination 1500 km away in time, it has to increase its speed by 250 km/hour from its usual speed.
