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Solve for [tex] x [/tex].

[tex]\[ 3x = 6x - 2 \][/tex]

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[tex]\[ 4.3 + 3X \][/tex]
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Response:
[tex]\[ 4.3 + 3X \][/tex]

Simplify the expression.


Sagot :

Sure! Let's simplify the expression [tex]\(4.3 + 3X\)[/tex] step by step.

1. Identify the components of the expression:
- We have a constant term: [tex]\(4.3\)[/tex].
- We have a term involving the variable [tex]\(X\)[/tex]: [tex]\(3X\)[/tex].

2. Combine the terms:
- Since the constant term and the term involving the variable [tex]\(X\)[/tex] are already simplified, we simply write them together.

So, the expression [tex]\(4.3 + 3X\)[/tex] can be written as:
[tex]\[3X + 4.3\][/tex]

This shows the expression in a simplified form where the term with the variable is written first, followed by the constant term.

Thus, the simplified form of the expression [tex]\(4.3 + 3X\)[/tex] is:
[tex]\[3X + 4.3\][/tex]

This is the final form of the given expression.