X/8/3/x+7…write the expression with only positive exponents and evaluate if possible assume all variables represent non zero real numbers’

The expression given is: 

\[
\frac{X}{8} \div \frac{3}{X} + 7
\]

Let's first rewrite the division operation as multiplication by the reciprocal:

\[
\frac{X}{8} \times \frac{X}{3} + 7
\]

Now, multiply the fractions:

\[
\frac{X \times X}{8 \times 3} = \frac{X^2}{24}
\]

So, the expression simplifies to:

\[
\frac{X^2}{24} + 7
\]

This is already in terms of positive exponents, and there is no further simplification without knowing the value of \(X\). 

If you'd like to evaluate the expression for a specific value of \(X\), please provide that value.

Would you like any more details or have any questions?

Here are five related questions to explore further:
1. How do you simplify expressions involving division of variables and constants?
2. What are the rules for multiplying fractions and expressions?
3. How do positive and negative exponents affect the terms in an equation?
4. What happens when you substitute specific values for \(X\) in this expression?
5. How do you add fractions and constants in an expression?

**Tip**: When dividing by a fraction, remember it's equivalent to multiplying by its reciprocal!

X/8/3/x+7…write the expression with only positive exponents and evaluate if possible assume all variables represent non zero real numbers.

Learn how to rewrite and simplify the expression X/8 ÷ 3/X + 7 with only positive exponents. This guide covers key algebraic techniques, including multiplying fractions and using properties of exponents, suitable for students in Grades 8-10.

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