Is 0.3 the multiplicative inverse of? Why or why not?

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Preeti Jha

0.3 × = 0.3 × Here, the product is 1. Hence, 0.3 is the multiplicative inverse of.
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0.3 × = 0.3 × Here, the product is 1. Hence, 0.3 is the multiplicative inverse of. read less
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Tutor

Yes 0.3 is multiplicative inverse of 10/3. Because multiplicative inverse of 10/3 is 3/10=0.3
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Professional teacher with 5 years of experiance.

Yes . .3 = 3/10 and 3­ and 1/3 is 10/3 . And multiplicative inverse of 10/3 is 3/10
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Marketing professional with a degree from DU

Yes. As 0.3 = 3/10 which is the multiplicative inverse of 10/3
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the multiplicative inverse of the decimal form of so the multiplicative inverse of is
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the multiplicative inverse of the decimal form of so the multiplicative inverse of is read less
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Yes. Multiplicative inverse of 0.3=1/0.3=10/3=
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Engineering graduate from NIT Calicut, Rank holder (#47) in State Entrance Examination.

== The multiplicative inverse of = =0.3 hence 0.3 is the multiplicative inverse of .
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== The multiplicative inverse of==0.3 hence 0.3 is the multiplicative inverse of. read less
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Yes it's mult inverse of 10/3 because when we multiply it by 10/3 result is 1
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Let rational number a/b of multiplicative inverse is c/d, then a/b × c/d = 1 Thus. 0.3 × = 3/10 × 10/3 = 1 is holds the multiplicative inverse of rational number because it's equal to 1.
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Let rational number a/b of multiplicative inverse is c/d, then a/b × c/d = 1 Thus. 0.3 × = 3/10 × 10/3 = 1 is holds the multiplicative inverse of rational number because it's equal to 1. read less
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Related Questions

Fill in the blanks.

(i) Zero has __________ reciprocal.

(ii) The numbers __________ and __________ are their own reciprocals

(iii) The reciprocal of − 5 is __________.

(iv) Reciprocal of, where is __________.

(v) The product of two rational numbers is always a __________.

(vi) The reciprocal of a positive rational number is __________.
(i) No (ii) 1, −1 (iii) (iv) x (v) Rational number (vi) Positive rational number
Jagadeesh

Write:

(i) The rational number that does not have a reciprocal.

(ii) The rational numbers that are equal to their reciprocals.

(iii) The rational number that is equal to its negative.

(i) 0 is a rational number but its reciprocal is not defined. (ii) 1 and −1 are the rational numbers that are equal to their reciprocals. (iii) 0 is the rational number that is equal to its negative.
Shamss
0 0
9

Write the additive inverse of each of the following:

(i)  (ii)  (iii)  (iv)  (v) 

(i) Additive inverse = (ii) Additive inverse = (iii) Additive inverse = (iv) Additive inverse (v) Additive inverse
Medha

Find the multiplicative inverse of the following.

(i)  (ii)  (iii) 

(iv)  (v)  (vi) −1

(i) −13 Multiplicative inverse = − (ii) Multiplicative inverse = (iii) Multiplicative inverse = 5 (iv) Multiplicative inverse (v) Multiplicative inverse (vi) −1 Multiplicative inverse = −1
Ashwini
Tell what property allows you to compute
Associative Property
Prasenjit

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