Oh, honey, let me break it down for you. The Stepped Reckoner, designed by Gottfried Wilhelm Leibniz, could handle multiplication and division, while Pascal's machine could only do addition and subtraction. Basically, the Stepped Reckoner was like the cool kid on the block with more math skills than Pascal's machine could ever dream of.
It can add, subtract, multiply, divide and do square roots.
What actually happens is the computer all ready knows and it can tell you the answer.
The four basic operations of arithmetic: addition, subtraction, multiplication, division.
It did multiplication by repeated addition and shifting whereas Pascal's couldn't.
A ready reckoner is a book in which money tables and arithmetic tables was printed. It was more used before the arrival of computers and cheaply available pocket calculators.
Ready Reckoner
could it be ready reckoner?
David Fenning has written: 'The ready reckoner' -- subject(s): Ready-reckoners
I. Pigott has written: 'The Canadian mechanic's ready reckoner' -- subject(s): Tables, Weights and measures 'The Canadian mechanics ready reckoner, or, Tables for converting English lineal, square and solid measures into French, and the contrary'
If you do know the answer it is a really weird question and i do not have a clue what it is lol
yes
Arthur F. Griffith has written: 'The easy and speedy reckoner' -- subject(s): Ready-reckoners
H. Winnall has written: 'Winnall's coal dealers' ready reckoner showing the value of any quantity of coal'
Oh, honey, let me break it down for you. The Stepped Reckoner, designed by Gottfried Wilhelm Leibniz, could handle multiplication and division, while Pascal's machine could only do addition and subtraction. Basically, the Stepped Reckoner was like the cool kid on the block with more math skills than Pascal's machine could ever dream of.
Sanjeev Saxena has written: 'Taxmann's Delhi VAT ready reckoner' -- subject(s): Law and legislation, Value-added tax
By using matchsticks to make Roman numerals we can have: VII - VII = O By removing one matchstick we have: VII - VI = I