How can you tell before you divide 425 by 9 that the first digit of the quotient is in the tens place?
Well assume that the first digit in the quotient is in the hundreds place so say the quotient is 100 (the smallest 3 digit number) which would mean 100*9 = 900
that's too big, which means that the quotient has to be smaller than 100
well if you look at the 4... 9 doesn't divide into 4... so that means the answer can't be in the 100s so now look at 42 9 divides into 42 6 remainder 6... so the answer will be in the 60s... hope this helps
Umm could you please dumb that down a bit?
let's say we wanted to divide 360 by 9 360/9 = 40 40 is the quotient we could multiply both sides by 9 to get 360 = 9*40 notice how 360 equals 9 times the quotient of 40
now let's say we go back to the original problem of 425/9 if x is the quotient, then 425/9 = x multiply both sides by 9 to get 425 = 9x
Now if x is some 3 digit number, then let's assume that it's the smallest 3 digit number possible
so let's assume that x = 100 if that were true, then 425 = 9x 425 = 9*100 425 = 900 but the right side is too big, so that means that x is too big which tells us that x is at most a 2 digit number
Oh okay. thanks so much!
yw
Join our real-time social learning platform and learn together with your friends!