Questions: Question 34: In regression equation Y= 8000+ (per unit cost x number of units). 90000 is a A. constant B. variable C. expression D. base and exponent

Solution Steps

To determine what $\$ 90000^{\circ}$ represents in the context of the regression equation, we need to analyze the components of the equation. The regression equation given is $Y = \$ 8000 + (\text{per unit cost} \times \text{number of units})$. Here, $\$ 8000$ is a constant term, and the term involving the per unit cost and number of units is a variable term. The term $\$ 90000^{\circ}$ does not fit into the standard components of a regression equation, so we need to interpret it based on the given options.

The given regression equation is: \[ Y = \$ 8000 + (\text{per unit cost} \times \text{number of units}) \]

In this equation:

• \(\$ 8000\) is a constant term.
• \(\text{per unit cost} \times \text{number of units}\) is a variable term.

The term \(\$ 90000^{\circ}\) does not fit into the standard components of a regression equation. We need to interpret it based on the given options:

• A. constant
• B. variable
• C. expression
• D. base and exponent

Given the context of the regression equation, \(\$ 90000^{\circ}\) is best interpreted as a constant term.

Final Answer