3 answers
The equation to find the total amount earned, \( T \), for working \( h \) hours at a rate of $19 per hour can be expressed as:
\[ T = 19h \]
In this equation, \( T \) is the total amount earned, \( 19 \) is the hourly wage, and \( h \) is the number of hours worked.
To determine the probability that the arrow on a spinner does not stop on a number divisible by 3, we first need some details about the spinner, specifically the numbers it contains. However, lacking that specific information, I can provide you with a general approach to solve this type of problem.
Identify the numbers on the spinner: List all the possible outcomes (numbers) on the spinner. For example, the spinner might have the numbers 1 through 6.
Count the total outcomes: Determine the total number of outcomes or sections on the spinner.
Identify the favorable outcomes: Count how many of those numbers are divisible by 3. For the example of a spinner with numbers from 1 to 6, the numbers that are divisible by 3 are 3 and 6.
Calculate the probability: Use the formula for probability:
\[ P(\text{not divisible by 3}) = 1 - P(\text{divisible by 3}) \]
Where \( P(\text{divisible by 3}) = \frac{\text{Number of outcomes divisible by 3}}{\text{Total number of outcomes}} \).
Continuing with the example:
Thus,
\[ P(\text{divisible by 3}) = \frac{2}{6} = \frac{1}{3} \] \[ P(\text{not divisible by 3}) = 1 - \frac{1}{3} = \frac{2}{3} \]
In conclusion, if you can provide the specific numbers on the spinner, I can give you a more precise answer.
