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http://www.elsolucionario.blogspot.com LIBROS UNIVERISTARIOS Y SOLUCIONARIOS DE MUCHOS DE ESTOS LIBROS LOS SOLUCIONARIOS CONTIENEN TODOS LOS EJERCICIOS DEL LIBRO RESUELTOS Y EXPLICADOS DE FORMA CLARA VISITANOS PARA DESARGALOS GRATIS. Chapter 2 Technical Mathematics Physics, 6 th Edition 1 Chapter 2. Technical Mathematics Signed Numbers 2-1. +7 2-8. -17 2-15. +2 2-22. +12 2-2. +4 2-9. +6 2-16. -2 2-23. +8 2-3. +2 2-10. -32 2-17. -4 2-24. -4 2-4. -2 2-11. -36 2-18.
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  http://www. elsolucionario.blogspot  .com LIBROS UNIVERISTARIOS Y SOLUCIONARIOS DE MUCHOS DE ESTOS LIBROSLOS SOLUCIONARIOS CONTIENEN TODOS LOS EJERCICIOS DEL LIBRORESUELTOS Y EXPLICADOSDE FORMA CLARAVISITANOS PARADESARGALOS GRATIS .  Chapter 2 Technical MathematicsPhysics, 6 th Edition1 Chapter 2. Technical Mathematics Signed Numbers 2-1. +7  2-8. -17  2-15 . +2  2-22 . +12 2-2. +4  2-9. +6  2-16 .-2  2-23 . +8 2-3. +2  2-10 .-32  2-17 .-4  2-24 .-4 2-4. -2  2-11 .-36  2-18 .-3  2-25 . 0 2-5. -10  2-12 . +24  2-19 . +2  2-26 . +220 2-6. -33  2-13 .-48  2-20 .-4  2-27 . +32 2-7. -5  2-14 . +144  2-21 .-3  2-28 .-32 2-29 .(a)-6 0 C; (b)-17 0 C; (c) 36 0 C 2-30 .   L = 2 mm[(-30 0 C)–(-5 0 C)] = 2 mm(-25) =-50 mm; Decrease in length. Algebra Review2-31 . x = (2) + (-3) + (-2) =-3; x=-3  2-32 . x = (2)–(-3)–(-2) = +7; x = +7 2-33 . x = (-3) + (-2)-(+2) =-7; x =-7  2-34 . x =-3[(2)–(-2)] =-3(2 + 2) =-12; x =-12 2-35 .  xbca x         32232212();  2-36 .  xx      23223212(); 2-37 . x = (-3) 2  –(-2) 2 = 9–4 = 5; x = 5  2-38 .  xbac x        ()()()3223434; 2-39 .  xx      2322213443()()()();  2-40 .  x = (2) 2 + (-3) 2 + (-2) 2 ;  x = 17 2-41 .  xabc     222 17  2-42 . x = (2)(-3)[(-2)–(+2)] 2 ; x =-6(-4) 2 =-96 2-43 . Solve for   x: 2ax–b = c; 2ax = b + c; xbca x      2322254();  Chapter 2 Technical MathematicsPhysics, 6 th Edition2 2-44 . axbxcabxcxcab x         44442238;();()(); 2-45 .32322323321 axabccxbxbc x       ;;()(); 2-46 .421642164162422163232 acb xbacxbxacb x           ;;()()(); 2-47 . 5 m  –16 = 3 m  –4  2-48. 3  p = 7  p -16 5m  –3 m =-4 + 163  p  –  7p =-162 m = 12; m = 6-4  p =-16;  p = +4 2-49 .4 m = 2( m  –4)  2-50. 3( m  –6) = 64 m = 2 m  –8 3m  –18 = 62 m =-8; m =-43 m = 24; m = +8 2-51 .  x x 3431236    ()();  2-52.  p p 326131    ; 2-53 .964896482  x x    ;  2-54. 14 = 2( b  –7); 14 = 2b  –14; b = 14 2-55 .  R 2 = (4) 2 + (3) 2 = 16 + 9  2-56. 1211662666      p pp p p ;  RR 2 255   3p = 6 + p; p = 3 2-57 . V = IR;RV  I    2-58.  PVnRTT  PV nR   ; 2-59 .  Fmaa F m   ;  2-60.  s = vt + d; d = s–vt  2-61 .  F mv R FRmvRmv F     222 ;;  2-62.  s= ½at  2 ; 2s = at  2 ;a st   2 2  Chapter 2 Technical MathematicsPhysics, 6 th Edition3 2-63 .22 202202 asvvavv s  f  f     ;  2-64 . C QV V QC    22 22; 2-65 .111 122112  RRR RRRRRR     ;  2-66 . mvFt mv F t    ;();  RRRRRR RR RR 12121212    t mv F   2-67 . mvmvFtmvFtmv 2121     ;  2-68 .  PV T  PV T  PVTPVT  111222112221   ; v Ftmvm 21   T  PVT  PV  222111  2-69 . v = v o + at; v–v 0 = at   2-70 . c 2 = a 2 + b 2 ; b 2 = c 2 -a 2 avvt    0 bca   22 Exponents and Radicals 2-71. 2 12 2-72 . 3 5 2 3 2-73.  x 10 2-74.  x 5 2-75. 1/ a  2-76 . a/b 2 2-77. 1/2 2 2-78. a 2  /b 2 2-79. 2  x 5 2-80. 1/a 2 b 2 2-81. m 6  2-82. c 4  /n 6  2-83. 64 x 10 6 2-84. (1/36) x 10 4 2-85. 4  2-86. 3 2-87.  x 3 2-88. a 2 b 3 2-89. 2 x 10 2 2-90. 2 x 10 -9 2-91. 2 a 2 2-92.  x + 2 Scientific Notation 2-93 . 4.00 x 10 4 2-94 . 6.70 x 10 1 2-95. 4.80 x 10 2 2-96 . 4.97 x 10 5 2-97 . 2.10 x 10 -3 2-98. 7.89 x 10 -1 2-99 . 8.70 x 10 -2 100 . 9.67 x 10 -4 2-101. 4,000,000
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