60x24=840.
60 minutes in 1 hour, 24 hours in 1 day. Therefore 60x24 = 1440
There are 1440 mins in a day (60x24) 1000000/1440 = 694.4r days. = 1 year and 329.4 days
About 365.25 days are in each year and 366 in a leap year ( to even up that extra .25 that accumulates each year).So There are 1440 minutes in a day. (60x24) Therefore there are 525960 minutes in 1 year (1440x365.25) So in 10 years there are 5259600 minutes. (525960x10) But don't forget to add two leap year days of 1440x2= 2880.So the correct full answer is 5262480. Edit: This is incorrect. If one counts a year as 365.25 days, a leap year should not be included. In the standard calendar year, 365 days exist. The leap year is added every 4th year to account for the fraction of a day that isn't counted. The mistake above is that the leap year is being counted twice. The correct answer is 5,259,600 minutes in 10 years (60 * 24 * 365.25 * 10). Note that this is based on a Julian year.Source: http://www.regenstrief.org/medinformatics/ucumThat is the exact answer, but it depends on how advanced your maths lesson is and how exact you want to be. Very basic version is as follows. 1440 mins in 1 day x 365 = 525600. Gives 1 year in minutes at the basic 365 day year. Multiplied by 10 gives you 5256000 minutes. However there are two leap years in this time with an extra day which gives you an extra 1440 minutes x2. This is 2880. Add this to your total of 5256000 and it gives you 5258880. In conclusion, as you can see there are two very different numbers and different ways of working it out. The first one is the exact correct number, but the second one is probably the right answer in school use since at a basic school level of maths a day is a fixed 365 and is not a second more. Whereas in the real world, it is not.
60x24=840.
60X24= 1,440 Minutes
60 minutes in 1 hour, 24 hours in 1 day. Therefore 60x24 = 1440
There are 1440 mins in a day (60x24) 1000000/1440 = 694.4r days. = 1 year and 329.4 days
1440 minutes. There are 60 minutes in one hour, and there are 24 hours in a day, so 60x24=1440.
Once per Minute -or- 60 times per hour 60x24 1440 Times a day (Also how many minutes that are in a day)
60 minutes x 24 hours times 3 days....... I will also do the maths for you: 60x24=1,440 1,440x3=4,320 ----- Obviously I did half the work.... so your both welcome.
Passes every minute, 60 minutes in an hour, 24 hours in a day so, 60x24 = 1440 It passes the twelve 1440 times in 24 hours.
The depth would have to have a value of 1. For example, a slab 60" long by 24" wide by 1" deep would have the same surface area as volume. Examples: Area = LxW (60x24=1440 sq inches). Volume = LXWXD (60x24x1=1440 cubic inches). In this case, the volume has the same value as the surface area
To calculate the energy usage of the light bulb, we first convert the power in watts to kilowatts (60.0 W = 0.06 kW). Then, we multiply the power by the time (0.06 kW * 60 days) to get the total energy consumed in kilowatt-hours. Therefore, the light bulb would use 3.6 kWh of electrical energy if left on steadily for 60 days.
Oh, what a happy little question! To find out what percent 18 minutes is of 1 day, we first need to know how many minutes are in a day, which is 1440 minutes. Then, we simply divide 18 by 1440 and multiply by 100 to get the percentage. So, 18 minutes is about 1.25% of 1 day. Happy calculating!
About 365.25 days are in each year and 366 in a leap year ( to even up that extra .25 that accumulates each year).So There are 1440 minutes in a day. (60x24) Therefore there are 525960 minutes in 1 year (1440x365.25) So in 10 years there are 5259600 minutes. (525960x10) But don't forget to add two leap year days of 1440x2= 2880.So the correct full answer is 5262480. Edit: This is incorrect. If one counts a year as 365.25 days, a leap year should not be included. In the standard calendar year, 365 days exist. The leap year is added every 4th year to account for the fraction of a day that isn't counted. The mistake above is that the leap year is being counted twice. The correct answer is 5,259,600 minutes in 10 years (60 * 24 * 365.25 * 10). Note that this is based on a Julian year.Source: http://www.regenstrief.org/medinformatics/ucumThat is the exact answer, but it depends on how advanced your maths lesson is and how exact you want to be. Very basic version is as follows. 1440 mins in 1 day x 365 = 525600. Gives 1 year in minutes at the basic 365 day year. Multiplied by 10 gives you 5256000 minutes. However there are two leap years in this time with an extra day which gives you an extra 1440 minutes x2. This is 2880. Add this to your total of 5256000 and it gives you 5258880. In conclusion, as you can see there are two very different numbers and different ways of working it out. The first one is the exact correct number, but the second one is probably the right answer in school use since at a basic school level of maths a day is a fixed 365 and is not a second more. Whereas in the real world, it is not.