Identities of Mathematical Operations
Trending Questions
Rational numbers are not closed under which operation?
multiplication
division
subtraction
addition
Which number is its own reciprocal?
The reciprocal of a negative rational number is ___________.
Question 7
Zero (0) is:
(a) the identity for addition of rational numbers.
(b) the identity for subtraction of rational numbers.
(c) the identity for multiplication of rational numbers.
(d) the identity for division of rational numbers.
Question 11
If x + 0 = 0 + x = x, which is rational number, then 0 is called:
(a) identity for addition of rational numbers.
(b) additive inverse of x.
(c) multiplicative inverse of x.
(d) reciprocal of x.
What is the opposite and reciprocal of ?
Sequence of reciprocals of natural numbers.
Question 8
One(1) is:
(a) the identity for addition of rational numbers.
(b) the identity for subtraction of rational numbers.
(c) the identity for multiplication of rational numbers.
(d) the identity for division of rational numbers.
Multiplicative and additive identities for rational numbers are respectively
When an integer is divided by itself then the quotient _________
Name the property involved in the following example: 8/5+0=8/5=0+8/5
How do you find the additive and multiplicative inverse of ?
Right additive inverse of-1/2and3/4 and also write multiplicative inverse of the sum
(a) What is the additive inverse of 0?
(b) What is the multiplicative inverse of 1?
(c) Which integers have their own multiplicative inverses?
Multiply 718 to the reciprocal of (−513). [2 MARKS]
The reciprocal of a negative rational number is
a positive rational number
a negative rational number
cannot be determined
can be either a positive or a negative rational number
What is additive and multiplicative inverse l
Name the property used here:
−27+0=0+−27=−27
Question 7
Zero (0) is:
(a) the identity for addition of rational numbers.
(b) the identity for subtraction of rational numbers.
(c) the identity for multiplication of rational numbers.
(d) the identity for division of rational numbers.
If a, b, c are rational numbers such that a2 + b2 + c2 − ab − bc − ca = 0, prove that a = b = c.