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It’s time for drum practice with! Whether you’re a beginner or an intermediate drummer, grab your sticks and get ready to learn these 15 drum fills As you continue your and refine your, you will also want to work on your fills. Drum fills are are the glue and the flash that signal the transitions of sections in a tune (and they’re a departure from the groove). As their name implies, they fill the space in the music between transitions. They can also set a certain mood and create an excellent tension-release dynamic. Can help you spice up your songs. This lesson explores five cracking drum fills. The examples are arranged from simplest to most complex. Feel free to interchange the drum beats. ![]() They can be as simple or as as you please, but they should always be in the style of the tune. Sometimes, the simplest fills convey the most feeling. Here, I will explain a bit about drum fills in different categories. Before we get into the fills, make sure you practice, and these for independence and control. For the following patterns, play three measures of time/groove before playing the fills. Make sure you can transition back into the groove. Some of the fills have doubles in the bass, so they’re good to get your foot in gear. • • • • • Drum Fills for Beginners If you’re still new to drumming, these drum fills will help you get used to fills. Try to keep your strokes evenly spaced. Play your kick on the quarter beat through the fills. Exercise 1: A full-bar fill that takes you around the kit with two 8th notes on each drum. Exercise 2: Half-bar fill with one 8 th note on each drum. Exercise 3: This one is tricky because of the sparseness of the fill. Here, you have to be sure that you give beat four its full value; your tendency (as a beginner) may be to rush through that space. Once you feel comfortable playing these drum fills, reverse the order of the notes, make the fills longer or shorter, and experiment with orchestration (voices). After some practice, you will gain facility and confidence in your playing. Be sure to use your metronome; this will keep you honest. Looking for more easy drum fills? Cool Drum Fills Here are a few sweet little 16th-note fills that you may enjoy. Once you feel comfortable with these, change up your voices and stickings. Exercise 1: You will use some mixed stickings and play some doubles on your toms. This mix gives you plenty of time to get back to the snare. Playing the kick on the quarter beat gives a nice six over four phrasing. Exercise 2:In this exercise you will learn to sweep laterally, and the doubles on the kick help throw you back to the snare. This fill is fun to play (when you get used to it). Be sure that you hit with precision and that your bass notes are solid and evenly spaced. 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Dalam melakukan operasi penjumlahan maupun pengurangan pada vektor, dapat dilakukan dengan dua cara, yaitu menggunakan aturan segitiga dan aturan jajargenjang. • Aturan Segitiga Pada aturan segitiga ini dilakukan dengan cara menggeser dan menghimpitkan titik pangkal vektor dengan titik ujung vektor. Kemudian pada titik pangkal vektor dihubungkan dengan titik ujung pada vektor sehingga diperoleh garis baru yaitu vektor, dimana vektor merupakan hasil penjumlahan dan. • Aturan jajargenjang Pada aturan jajargenjang, dilakukan dengan cara menggeser vektor sehingga titik pangkal vektor dan vektor saling berhimpit. Selanjutnya membuat garis bantu yang sejajar dengan vektor dan vektor sehingga membentuk sebuah jajargenjang. Kemudian buat garis diagonal pada jajargenjang tersebut. Garis diagonal inilah yang menjadi vektor = +. Dalam operasi penjumlahan dan pengurangan vektor, jika dibuat dalam bentuk matriks maka dapat dinyatakan sebagai berikut. • Pada vektor 2-D ( R 2) ± = ± = Sehingga dapat dituliskan: ± = (a 1,a 2) ± (b 1,b 2) = (a 1 ± b 1, a 2 ± b 2) • Pada vektor 3-D ( R 3) ± = ± = Sehingga dapat dituliskan: ± = (a 1,a 2,a 3) ± (b 1,b 2,b 3) = (a 1 ± b 1, a 2 ± b 2, a 3 ± b 3) Perkalian Skalar dengan Vektor. • + = + • ( + ) + = + ( + ) • + 0 = 0 + = • + (- ) = 0 • k( ) = (kl) • k( + ) = ± • (k ± l) = ± Contoh: 1. Diketahui vektor = (-1, 2, 3), = (-2, 0, 1) dan = (3, -1, -2). Hitunglah: a. 3 – 2 + 4 Jawab: a. 2 + = 2 + = + = Jadi 2 + = (-4, 4, 5) b. 3 – 2 + 4 = 3 – 2 + = – + = Jadi 3 – 2 + 4 = (13, 2, 3) 2. Buktikan bahwa vektor = (-3, 0, 6) sejajar dengan vektor = (1, 0, -2). Jawab: Agar dapat membuktikan bahwa vektor = (-3, 0, 6) sejajar dengan vektor = (1, 0, -2), maka harus mencari k(bilangan real) sehingga = k = k → – k = 0 (-3, 0, 6) – k(1, 0, -2) = (0, 0, 0) (-3, 0, 6) – (k, 0, 2k) = (0, 0, 0) (-3 – k, 0, 6 + 2k) = (0, 0, 0) Diperoleh k = 3 sehingga vektor = 3 Jadi, vektor = (-3, 0, 6) sejajar dengan vektor = (1, 0, -2) Perbandingan Vektor. Pada gambar terdapat tiga titik A, P, dan Q pada R 2 (2-D), dengan A (x A, y A), P (x p, y p), dan Q (x q, y q), maka diperoleh komponen vektor sebagai berikut: = dan = Dari dua komponen vektor tersebut, maka diperoleh vektor dengan menggunakan rumus perbandingan dan dapat ditulis sebagai berikut: = Karena vektor =, maka koordinat titik P adalah: Sedangkan jika pada R 3 (3-D) dengan A (x A, y A, z A), P (x p, y p, z p), dan Q (x q, y q, z q), maka diperoleh komponen vektor sebagai berikut: =, =, = Dengan menggunakan rumus: = = Jadi, koordinat titik P adalah: Contoh Soal. Proyeksi titik ujung ruas garis pada ruas garis berarah merupakan titik C dengan panjang OC dapat ditentukan oleh OC =|| cos =|| cos Besar OC =|| cos dinamakan sebagai proyeksi skalar orthogonal dari vektor pada arah vektor. Proyeksi skalar dari vektor pada arah vektor juga dapat dinyatakan sebagai panjang proyeksi dari vektor pada arah vektor. Proyeksi skalar orthogonal dari vektor pada arah vektor|| =|| cos =|| = 2. Proyeksi vektor orthogonal dari vektor pada arah vektor Dalam mementukan proyeksi vektor, dapat menggunakan rumus berikut ini: =|| x vektor satuan c Dimana vektor satuan c adalah, sehingga nilai proyeksi vektor dapat diperoleh. Matriks adalah susunan bilangan yang diatur dalam baris dan kolom berbentuk persegi panjang. Susunan matriks secara umum berordo m x n dapat dituliskan dengan notasi sebagai berikut. Jenis matriks berdasarkan ordo a. Matriks kolom (Matriks yang terdiri dari satu kolom) misalnya: A =, B = b. 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