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📰 P = \frac{1}{6 \cdot 2^6} \sum_{k=1}^{6} \binom{6}{k} = \frac{1}{384} \left( \sum_{k=0}^{6} \binom{6}{k} - \binom{6}{0} \right) = \frac{1}{384} (2^6 - 1) = \frac{63}{384}. 📰 \frac{63}{384} = \frac{21}{128}. 📰 Thus, the probability that the number of heads equals the die roll is $ \boxed{\dfrac{21}{128}} $. 📰 From Zero To Hero The Man Runner Who Redefined Speed Grit 4584334 📰 Hotels In Rancho Cucamonga 1493587 📰 Las Lomas Walnut Creek Ca 5832085 📰 Ready To Learn The Mega Skills Of A Database Admin This Will Blow Your Mind 8207181 📰 Craps Simulator Unlock Massive Payouts Without Leaving Your Couch 4361079 📰 Wf Com Sign On 3152812 📰 No One Talks About This Literal Math Behind Your Cars Performance 5604007 📰 X Lossless Decoder For Mac 6693732 📰 Why Everyones Obsessed With Daybeds That Double As Storage Dont Miss This 6190488 📰 Can Your Speedometer Lie Permanent Test Proves It Uses Fear Test Now 5835426 📰 4 Invest Like A Pro The Stock Symbol Linking You To Budweiser Beers True Power 4377148 📰 Free Jdk Download Get A Lightning Fast Java Ide Ready In Minutes 8071031 📰 You Wont Believe What Lurchs Family Gets Intoinside Their Lurch Ified Madness 3353743 📰 How Many Quarters Are In A Football Game 8727243 📰 The Tza Stock Miracle How This Better Than Expected Stock Changed Everything 8744839