WAEC 2018 · Paper 2 · Q7Vectors(a)Given that m=3i−2j\mathbf m = 3\mathbf i - 2\mathbf jm=3i−2j, n=2i+3j\mathbf n = 2\mathbf i + 3\mathbf jn=2i+3j and p=−i+6j\mathbf p = -\mathbf i + 6\mathbf jp=−i+6j, find ∣4m+2n−3p∣|4\mathbf m + 2\mathbf n - 3\mathbf p|∣4m+2n−3p∣.CheckWorked solution (try it first)4m+2n−3p=(12+4+3)i+(−8+6−18)j4\mathbf m + 2\mathbf n - 3\mathbf p = (12 + 4 + 3)\mathbf i + (-8 + 6 - 18)\mathbf j4m+2n−3p=(12+4+3)i+(−8+6−18)j.=19i−20j= 19\mathbf i - 20\mathbf j=19i−20j.Its magnitude is 361+400=761\sqrt{361 + 400} = \sqrt{761}361+400=761≈27.586\approx 27.586≈27.586.Report a problem with this question