Multiply Do Not Simplify $$\frac { 3 x } { 3 x } \cdot \frac { x - 9 } { x + 10 }$$

question 109

Multiple Choice

Multiply. Do not simplify.
- $$\frac { 3 x } { 3 x } \cdot \frac { x - 9 } { x + 10 }$$

• A) \(\frac { 3 x ( x + 10 ) } { 3 x ( x - 9 ) }\)
• B) \(\frac { 3 x ( x - 9 ) } { x + 10 }\)
• C) \(\frac { x - 9 } { 3 x ( x + 10 ) }\)
• D) \(\frac { 3 x ( x - 9 ) } { 3 x ( x + 10 ) }\)

Understand the structure of ICD-10 codes, including the significance of the initial character.

Identify and use additional terms in the Alphabetic Index for accurate code selection.

Comprehend the coding rules for conditions with underlying causes, such as hypertension.

Recognize the importance of classifying neoplasms accurately in ICD-10.

---

Definitions:

Surplus

An amount of something left over when requirements have been met; an excess of production or supply over demand.

Being In The Black

A financial term indicating a company or individual is making a profit or has a positive balance.

Deficit

A shortfall or deficiency, such as in a budget or in the amount of a required substance.

Being In The Red

A financial term indicating that a business or individual is operating at a loss or spending more money than is being earned.