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📰 Solution:** To solve this problem, we use the concept of combinations, as the order in which the instruments are showcased does not matter. The number of ways to choose 4 instruments from 7 is given by the binomial coefficient \(\binom{7}{4}\). The formula for combinations is: 📰 Substituting \(n = 7\) and \(r = 4\), we get: 📰 \binom{7}{4} = \frac{7!}{4! \times (7-4)!} = \frac{7 \times 6 \times 5 \times 4!}{4! \times 3 \times 2 \times 1} = \frac{7 \times 6 \times 5}{3 \times 2 \times 1} = \frac{210}{6} = 35 📰 Hockey Player Dies 9597954 📰 Shocking Twitter Fonts That Make Your Tweets Pop Like Never Before 2959231 📰 5Ve Mutual Funds Are Your Best Betheres The Deep Reason To Invest Today 9390523 📰 Nyc Blood On The Sidewalks The Horror Behind The Headlines Now 5023431 📰 Why Is My Zelle Payment Pending 5867918 📰 Asian Stock Index Futures 6586187 📰 5Your Revolution Starts Here Discover The Must Have Wic Program App For Seamless Support 6217995 📰 Srfm Stock Price 6301209 📰 Film Edith Piaf 2007 4695446 📰 Mcdonalds Double Cheeseburger 6169368 📰 Plug It Outyour Phone Refuses To Work Again Doctors Warn 9332192 📰 6 Figures How Much 809265 📰 Bank Of America In Pflugerville Texas 6755939 📰 Breaking Tesla News Today November 2 2025Shocking Secrets Revealed About Elon Musks Latest Move 6280646 📰 Mavs And Cavs Clash Like Titans Who Stays Standing 5984696