The Product of a Non-zero Rational Number and an Irrational Number Can Always Be Written as
The product of a non-zero rational number and an irrational number can always be written as a. a fraction. b. a terminating decimal. c. a not-repeating, non-terminating decimal. da repeating decimal
Answers
The product of a non-zero rational number and an irrational number is irrational.
Therefore C is the answer.
A, B, and D are all properties of rational numbers. Irrational numbers are ones that tin can not be written every bit a ratio, or fraction, using whole numbers. They are non-repeating, non-terminating numbers. Example would be pi.
the awnser your looking for is C
Answer from: Quest
it is part of the ascent activity that reveals public sentiment toward hester.
caption:
Other questions on the field of study: Mathematics
Pick the expression that matches this description: a polynomial of the 5th degree with a leading coefficient of 7 and a constant term of 6 (choice a) 7x^5+2x^2+6 (choice b) 7x^six−6x^4+5 (choice c) 6x^seven−x^5+five (pick d) 6x^5+ten^4+vii
Answers: ii
Apool measures 12.3 anxiety by 16.6 anxiety. if the longer wall of the puddle has a diagonal of 17.8 anxiety, what is the volume of the puddle? (circular to nearest tenth)
Answers: 1
Kai walked ane and 2-thirds of a mile on saturday and four and one-6th of a mile on dominicus. how many miles did kai walk?
Answers: 1
Urgentwhat is the area of the figure?
Answers: iii
You lot know the right answer?
The product of a not-zero rational number and an irrational number can always be written equally a. a fra...
Questions in other subjects:
Chemical science, xx.06.2020 07:57
Mathematics, 20.06.2020 07:57
Mathematics, twenty.06.2020 07:57
History, 20.06.2020 07:57
Mathematics, 20.06.2020 07:57
History, xx.06.2020 07:57
Mathematics, 20.06.2020 07:57
Mathematics, 20.06.2020 07:57
Mathematics, 20.06.2020 07:57
Mathematics, xx.06.2020 07:57
Source: https://smartlyushelping.com/mathematics/question10731413
0 Response to "The Product of a Non-zero Rational Number and an Irrational Number Can Always Be Written as"
Postar um comentário