 # Irrational numbers questions and answers

Recent questions in Irrational numbers Baylee Atkinson 2022-08-31

### Simplify the following square root$\sqrt{80}$ lo3ramd 2022-08-28

### What is the square root of 144? Cecilia Tapia 2022-08-27

### Use set builder notation to specify the following sets:*(a) The set of all integers greater than or equal to 5.(b) The set of all even integers. *(c) The set of all positive rational numbers(d) The set of all real numbers greater than 1 and less than 7.*(e) The set of all real numbers whose square is greater than 10. cieloeventosm4 2022-08-19

### Simplify square root of 50 pleitatsj1 2022-08-13

### $\frac{\sqrt{27}-\sqrt{45}+\sqrt{63}}{\sqrt{3}-\sqrt{5}+\sqrt{7}}$ Jaxson Mack 2022-08-13

### Evaluate the square root. $\sqrt{\frac{25}{144}}$ traucaderx7 2022-08-12

### The square root of 49 is how much less than four squared makeupwn 2022-08-12

### $\frac{\sqrt{7}+\sqrt{3}}{\sqrt{7}-\sqrt{3}}$ Garrett Sheppard 2022-08-12

### Find all the real fourth root of spainhour83lz 2022-08-07

### Write the statement in the form 'if p, then q'All whole numbers are rational.Choose the statement that best rewrites the sentence in the specified form.A. If a number is whole, then it is always rational.B. If a number is whole, then it is never rational.C. If a number is rational, then it is never whole. imire37 2022-08-04

### Prove that 1+sqrt(5) is irrational (not assuming sqrt(5) is irrational-you must prove this first) spainhour83lz 2022-08-02

### What is an irrational number that is not a real number? Logan Wyatt 2022-07-15

### Prove that for any distinct primes $p$ and $q$, the ratio $\frac{\sqrt{p}}{\sqrt{q}}$ is irrational. Patatiniuh 2022-07-15

### Prove: every irrational number $q$, given $e>0$, there exists natural numbers $N$ and $M$ such that $|Nq-M| Wade Bullock 2022-07-15

### Prove that if $p$ is a prime number, then $\sqrt{p}$is an irrational number. rmd1228887e 2022-07-15

### Is there a 'far' irrational number? Ciara Mcdaniel 2022-07-15

### Why $22/7$ is a rational number and $\pi$ is irrational number? Kaeden Hoffman 2022-07-14

### Let $x>0$, and let $\alpha$ be an irrational number. Can we make sense of ${x}^{\alpha }$ ? What about the case $x<0$ ? uri2e4g 2022-07-13

### For instance, let the function:$f=\prod _{n=1}^{\mathrm{\infty }}\sqrt[b]{a},$for $b\in \mathbb{N}$, $b>1$ and $a$ irrational such that $f$ converges to the real number $k$. We immediately see that all partial products are irrational. Can we then also say that $k$ is irrational? Patatiniuh 2022-07-13

### Сompute Irrational roots of the equation ${y}^{3}-3y=\sqrt{y+2}$

The use of irrational numbers is quite common for the Engineering disciplines where various irrational numbers equations are used to determine the rightfulness of some calculations or tasks that require prognosis. As a way to make things easier, you can take a look at the list of questions related to irrational numbers and receive immediate help as you look through the list of answers.

If you need additional assistance or feel unsure about your task, simply compare these examples with your task and proceed from there.