[Blindmath] abacus dilema
Sharon Clark
sharonjackson03 at comcast.net
Mon Oct 24 01:08:25 UTC 2011
Maureen,
With the example you provided, 1500/60, you have two digits in the divisor
and one for the abacus which leaves the quotient of 25.
HTH,
Sharon clark, TVI
-----Original Message-----
From: blindmath-bounces at nfbnet.org [mailto:blindmath-bounces at nfbnet.org] On
Behalf Of Lewicki, Maureen
Sent: Sunday, October 23, 2011 5:38 PM
To: Blind Math list for those interested in mathematics
Subject: [Blindmath] abacus dilema
Good day, I hope someone can help me with an abacus question. NYS requires
that blind students use it instead of a calculator on their tests,
therefore, we still have to teach it.
I use the counting method for solving problems(just basically eliminates, I
think the need to memorise secrets, etc. Here is the problem:
I fear embarassing myself, but I rally need help! The prob lem we got stuck
on was 1500/60.
My question is really two fold.
Setting the 60 on the far left, and setting the 1500 on the right, on the
proper place value rods. The quotient is set just to the left of the
dividend so we got an answer of 250. The rods read this way: 2 5 0 0 0,
which means that the ones and 10's columns reflect no remainder. The answer,
should leave two rods empty if there is no remainder, so since there are
three rods empty, the student assumed the answer was 250 instead of 25.
It is the only time I have ever seen this happen! I must be doing something
wrong, but I have tried the problem dozens of times, and get the same
answer.
The Counting method book does not go into two digit numbers dividing three
or more digits. Could it be that setting the answer next to the divisor
breaks down with 2 digit divisors?
This weekend, I tried setting the problems in a bit of a differerent way,
according to a website for chinese abacus.
It goes like this:
60 is set on the far left. leaving an empty rod, the dividend is placed
next, on the left side. The Quotient is set on the right, in the correct
value rods.
Hence, it reads: 6 0 0 1 5 0 0 0 0 0 0 0 0 2 5.
Here the answer reads as 25.
The problem here is that there is no room for remainders, so perhaps it has
to be set to the right of the 150?
I have packed this email with too much info! Neverthelss, do you think you
could help me? My student needs my help, and I am not sure how to advise
her. Thanks so much.
Maureen Murphy Lewicki
Teacher of Visually Impaired
Bethlehem Central Schools
(518)439-7681
"When we do the best that we can, we never know what miracle is wrought in
our life, or in the life of another." Helen Keller
________________________________________
_______________________________________________
Blindmath mailing list
Blindmath at nfbnet.org http://nfbnet.org/mailman/listinfo/blindmath_nfbnet.org
To unsubscribe, change your list options or get your account info for
Blindmath:
http://nfbnet.org/mailman/options/blindmath_nfbnet.org/sharonjackson03%40com
cast.net
More information about the BlindMath
mailing list