16 Answered Questions for the topic Irrational Numbers
is there such a thing as an irrational number?
irrational numbers are numbers that don't repeat and don't terminate. but is there actually such a thing? at a certain point, it will definitely repeat no? so is there such a thing as an irrational... more
Rational and irrational numbers
Given the set of real numbers x, such that x<2, a. Provide an example of a rational number in this set b. Provide an example of an irrational number in this set
is 0.4 over 0.8 a rational or irrational number
whats the answer for the question i just ask
if √n is an irrational number, which of the following must be irrational ? a. √n^2 b. 2√n c. √n/2 d. √2n
area is 276 square feet. The length of the pool is twice the width What are the dimensions of the pool? Round to the nearest tenth.
Construction workers are installing a rectangular, in-ground pool. To start, they dig a rectangular hole in the ground where the pool will be. The area of the ground that they will be digging up... more
Find the value of each function below. Estimate any irrational answers to 2 decimal places.
Calculate the value of the function below. Estimate any irrational answers to 2 decimal places.
Which of these numbers are irrational? -4,-4/5,0,0.1,square root of 5, 2.3, and square root of 25
There can be more than one answer. Thanks in advance.
is -6.06 a rational or irrational number
i need help with my math problems of irrational numbers
Please help me answer the following question on rational and irrational numbers.
Which of these following numbers are rational and which are irrational? a) 5.33..... b) Pi c) 6 and 1/3 d) 0.56 e) 2.32 f) square root of 16 g) 1.038120697 h) square root 3 i)... more
The number 9 is not included in which subset
Irrational numbers Rational Numbers Integers Counting Numbers
Which of the following correctly describes the sum of a rational number and an irrational number?
which one a b c or d always rational both rational and irrational can be either rational or irrational depending on the rationals used always irrational