Home
Class 6
MATHS
Property 5 If ab and c are whole numbers...

Property 5 If `ab and c` are whole numbers such that `a-b=c` then `b+c=a`.

Promotional Banner

Similar Questions

Explore conceptually related problems

Property 1 If a and b are two numbers such that a > b or a = b then a - b is a whole number. If a < b then subtraction a - b is not possible in whole numbers.

Property 5 Let ab and c be whole numbers and b!=0c!=0. If a-:b=c then b xx c=a

Property 6 Let ab and c be whole numbers and b!=0c!=0. If b xx c=0 then a-:c=b and a-:b=c

Properties I If (a)/(b) and (c)/(d) are two rational numbers such that (c)/(d)!=0 then (a)/(b)-:(c)/(d) is always a rational number.

Property 1 If a and b( b not equal to zero are whole numbers then a-:b( expressed as (a)/(b)) is not necessarily a whole number.

Assertion : The sum of 278+691+221 is 1901. Reason : If a, b and c are three whole numbers, then (a+b)+c=a+(b+c) .

Let a,b and c be positive real numbers such that a+b+c=6. Then range of ab^(2)c^(3) is

If A#B=A+B+AB . If for any A there is a number C such that A#C=A, then C=?

Property 4 The subtraction of whole numbers is not associative.That is if abc are three whole numbers then in general a-(b-c) is not equal to (a-b)-c

If a, b, c are three whole numbers then (a+b)+c=a+(b+c) and axx(b+c)=axxb+axxc Find the value of 1546+(984+5389) .