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Multiplication and division. Calculation techniques

Multiplication can be thought of as repeated addition of the same addend: 6×56\times 5 means five sixes. It helps to split a factor and use the distributive property: 7×12=7×(10+2)=70+14=847\times 12=7\times(10+2)=70+14=84. Numbers ending in zero are often multiplied “by place”: multiply the significant digits, then attach the zeros. Division undoes multiplication: if a×b=ca\times b=c, then c÷b=ac\div b=a (for suitable a,b,ca,b,c). In long division, work from left to right: partial dividend, digit of the quotient, multiply and subtract, bring down the next digit.
Multiplication is repeated addition of the same number
Splitting a factor: a×(b+c)=a×b+a×ca\times(b+c)=a\times b+a\times c
Check division with multiplication: quotient ×\times divisor \approx dividend
Long division uses the same steps for two- and three-digit dividends
Multiplication as repeated addition
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