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Given: – A body explodes into 3 equal fragments (mass = m each) – Two fragments move at equal speeds v , perpendicular to each other – Body was initially at rest → total momentum = 0 Assume: – First fragment moves along x-axis → momentum = m·v – Second fragment moves along y-axis → momentum = m·v Resultant momentum of first two fragments: = √[(m·v)² + (m·v)²] = m·v·√2 To conserve momentum, the third fragment must have equal and opposite momentum: → magnitude = m·v·√2 → direction = opposite to the resultant of the first two (i.e., 225° from x-axis)
10.10% of 999.99 + 14.14 × 21.21 - 250.25 = ?
25.04 × 22.03 + 383.92 ÷ ? + 23.78% of 1499.98 = 926.08
{(84.04% of 649.95 + 27.92 × 13.13) – 21.11 × ?} = 763.35
136.02 + 80.004 - 9.892 + {(30.02)2 /(15.02 × 1.98)} of 18.22% = ?
(899.117 + 1.1121) X 72.731 = ? + 49.95 X 64.78 + 29.50
(4.88 × 5.76)2 - ?2 = 39.89 × 19.86
? = 685.24 + 1024.97 – 9.992
(?)2 + 4.113 = 25.92 – 32.03