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1 year ago

Solve for x 0.7x=340

Mathematics

1 answer:

RSB [31]1 year ago

6 0

<h2>Hello There, today we will be solving your problem</h2>

$\huge\red{\mid{\underline{\overline{\textbf{EQUATION AND ANSWER}}}\mid}}$

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Let's solve this equation using simple algebra,

<h2>_________________</h2><h2>Definitions </h2>

Algebra<em> - Algebra is one of the broad areas of mathematics. Roughly speaking, algebra is the study of mathematical symbols and the rules for manipulating these symbols in formulas; it is a unifying thread of almost all mathematics</em>

Division <em>- Division, otherwise known as the inverse of multiplication separates a certain number into what it has been divided by.</em>

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Now that we understand the definition we can further solve this equation

$\large\red{\mid{\underline{\overline{\textbf{Values}}}\mid}}$

$0.7x$
$340$

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Now we will add to solve this equation

$\large\red{\mid{\underline{\overline{\textbf{Equtation}}}\mid}}$

$0.7x=340$

-Use simple division

$x=485.714286$

This is repeating*

$\large\red{\mid{\underline{\overline{\textbf{Answer}}}\mid}}$

$0.7x=340$

The answer is $x=485.714286$ repeating

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Step-by-step explanation:

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Let N+2 denote the natural numbers greater than or equal to 2. Let mRn if gcd(m, n) > 1. The binary relation R on N2 is

GaryK [48]

Answer:

a) Reflexive, Symmetric, Not Transitive

Step-by-step explanation:

Given $a\in N+2$ we have that $a\ge 2$ and then $\gcd(a,a)=a\ge 2$ thus the binary relation is reflexive. To show that is symmetric note that for $a,b\in N+2$ we have $\gcd(a,b)=\gcd(b,a)$ which implies the symmetric. In fact, the relation is <u>not</u> transitive, for example note that $\gcd(7,7^2)=7$ and $\gcd(5^2,5)$ but $\gcd(7,5)=1$ .