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A florist sold 66 flower bouquets yesterday, including 33 daisy bouquets. What is the experimental probability that the next bouquet sold will be a daisy bouquet? Simplify your answer and write it as a fraction or whole number.\newlineP(daisy)=___P(\text{daisy}) = \_\_\_

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Q. A florist sold 66 flower bouquets yesterday, including 33 daisy bouquets. What is the experimental probability that the next bouquet sold will be a daisy bouquet? Simplify your answer and write it as a fraction or whole number.\newlineP(daisy)=___P(\text{daisy}) = \_\_\_
  1. Define Experimental Probability: The experimental probability is based on past events. The florist sold 66 bouquets yesterday, including 33 daisy bouquets. To find the experimental probability of selling a daisy bouquet next, we divide the number of daisy bouquets sold by the total number of bouquets sold.\newlineCalculation: P(daisy)=Number of daisy bouquets soldTotal number of bouquets sold=36P(\text{daisy}) = \frac{\text{Number of daisy bouquets sold}}{\text{Total number of bouquets sold}} = \frac{3}{6}
  2. Calculate Experimental Probability: Simplify the fraction obtained in the previous step.\newlineCalculation: 36\frac{3}{6} simplifies to 12\frac{1}{2}, since both numerator and denominator can be divided by 33.

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