To calculate the probability of landing on heads based on the given frequencies, you can use the formula for probability:
\[ P(\text{Heads}) = \frac{\text{Number of Heads}}{\text{Total Number of Flips}} \]
From the table, we have:
- Number of Heads = 26
- Number of Tails = 30
First, calculate the total number of flips:
\[ \text{Total Number of Flips} = \text{Number of Heads} + \text{Number of Tails} = 26 + 30 = 56 \]
Now, substitute into the probability formula:
\[ P(\text{Heads}) = \frac{26}{56} \]
Next, simplify the fraction \( \frac{26}{56} \). Both the numerator and denominator can be divided by 2:
\[ \frac{26 \div 2}{56 \div 2} = \frac{13}{28} \]
Thus, the probability of landing on heads is:
\[ \frac{13}{28} \]
So the final answer is:
\(\frac{13}{28}\)