- Update To Find The Fnicce On Backpack Y Component Begin With The Definition Of The Sine Function Sin E Opposite Hypote 1 (48.53 KiB) Viewed 36 times
- Update To Find The Fnicce On Backpack Y Component Begin With The Definition Of The Sine Function Sin E Opposite Hypote 2 (48.53 KiB) Viewed 36 times
- Update To Find The Fnicce On Backpack Y Component Begin With The Definition Of The Sine Function Sin E Opposite Hypote 3 (48.53 KiB) Viewed 36 times
- Update To Find The Fnicce On Backpack Y Component Begin With The Definition Of The Sine Function Sin E Opposite Hypote 4 (48.53 KiB) Viewed 36 times
- Update To Find The Fnicce On Backpack Y Component Begin With The Definition Of The Sine Function Sin E Opposite Hypote 5 (48.53 KiB) Viewed 36 times
Update To find the FNicce on Backpack,y component, begin with the definition of the sine function: sin e opposite hypotenuse where the side opposite O is Fiece on Backpack, and the hypotenuse is the magnitude FNice on Backpack (notice that there are no vector signs over these labels because we are referring to its magnitude only) Facebook Frien och Let's rearrange the above equation and solve for FNicce on Backpacky FNiece on Backpack.y = (Fiece on Backpack) (sin 0) = (60N) sin(20) Therefore, sin e Fiece on Backpacky = 20.5N FNicce on Backpacky is positive because it points in the same direction as the +y direction defined in the figure above. . To find the Fiece on Backpack,z component, begin with the definition of the definition of the cosine function cos_adjacent hypotenance where the side adjacent 0 is Niece on Backpack,a and the hypotenuse is the magnitude Fiece on Buckyback cos e Fin Fim Bu Let's rearrange the above equation and solve for Ficce on Backpack, FNice on Backpack. = (Firce on Backpack) (cos 8) = (60N) cos(20) Therefore, Fiece on Backpack = -56.4N Fiece on Backpack,r is negative because it points in the direction opposite the ta direction defined in the figure above.
Update To find the FNicce on Backpack,y component, begin with the definition of the sine function: sin e opposite hypotenuse where the side opposite O is Fiece on Backpack, and the hypotenuse is the magnitude FNice on Backpack (notice that there are no vector signs over these labels because we are referring to its magnitude only) Facebook Frien och Let's rearrange the above equation and solve for FNicce on Backpacky FNiece on Backpack.y = (Fiece on Backpack) (sin 0) = (60N) sin(20) Therefore, sin e Fiece on Backpacky = 20.5N FNicce on Backpacky is positive because it points in the same direction as the +y direction defined in the figure above. . To find the Fiece on Backpack,z component, begin with the definition of the definition of the cosine function cos_adjacent hypotenance where the side adjacent 0 is Niece on Backpack,a and the hypotenuse is the magnitude Fiece on Buckyback cos e Fin Fim Bu Let's rearrange the above equation and solve for Ficce on Backpack, FNice on Backpack. = (Firce on Backpack) (cos 8) = (60N) cos(20) Therefore, Fiece on Backpack = -56.4N Fiece on Backpack,r is negative because it points in the direction opposite the ta direction defined in the figure above.
Update To find the FNicce on Backpack,y component, begin with the definition of the sine function: sin e opposite hypotenuse where the side opposite O is Fiece on Backpack, and the hypotenuse is the magnitude FNice on Backpack (notice that there are no vector signs over these labels because we are referring to its magnitude only) Facebook Frien och Let's rearrange the above equation and solve for FNicce on Backpacky FNiece on Backpack.y = (Fiece on Backpack) (sin 0) = (60N) sin(20) Therefore, sin e Fiece on Backpacky = 20.5N FNicce on Backpacky is positive because it points in the same direction as the +y direction defined in the figure above. . To find the Fiece on Backpack,z component, begin with the definition of the definition of the cosine function cos_adjacent hypotenance where the side adjacent 0 is Niece on Backpack,a and the hypotenuse is the magnitude Fiece on Buckyback cos e Fin Fim Bu Let's rearrange the above equation and solve for Ficce on Backpack, FNice on Backpack. = (Firce on Backpack) (cos 8) = (60N) cos(20) Therefore, Fiece on Backpack = -56.4N Fiece on Backpack,r is negative because it points in the direction opposite the ta direction defined in the figure above.
Update To find the FNicce on Backpack,y component, begin with the definition of the sine function: sin e opposite hypotenuse where the side opposite O is Fiece on Backpack, and the hypotenuse is the magnitude FNice on Backpack (notice that there are no vector signs over these labels because we are referring to its magnitude only) Facebook Frien och Let's rearrange the above equation and solve for FNicce on Backpacky FNiece on Backpack.y = (Fiece on Backpack) (sin 0) = (60N) sin(20) Therefore, sin e Fiece on Backpacky = 20.5N FNicce on Backpacky is positive because it points in the same direction as the +y direction defined in the figure above. . To find the Fiece on Backpack,z component, begin with the definition of the definition of the cosine function cos_adjacent hypotenance where the side adjacent 0 is Niece on Backpack,a and the hypotenuse is the magnitude Fiece on Buckyback cos e Fin Fim Bu Let's rearrange the above equation and solve for Ficce on Backpack, FNice on Backpack. = (Firce on Backpack) (cos 8) = (60N) cos(20) Therefore, Fiece on Backpack = -56.4N Fiece on Backpack,r is negative because it points in the direction opposite the ta direction defined in the figure above.
Update To find the FNicce on Backpack,y component, begin with the definition of the sine function: sin e opposite hypotenuse where the side opposite O is Fiece on Backpack, and the hypotenuse is the magnitude FNice on Backpack (notice that there are no vector signs over these labels because we are referring to its magnitude only) Facebook Frien och Let's rearrange the above equation and solve for FNicce on Backpacky FNiece on Backpack.y = (Fiece on Backpack) (sin 0) = (60N) sin(20) Therefore, sin e Fiece on Backpacky = 20.5N FNicce on Backpacky is positive because it points in the same direction as the +y direction defined in the figure above. . To find the Fiece on Backpack,z component, begin with the definition of the definition of the cosine function cos_adjacent hypotenance where the side adjacent 0 is Niece on Backpack,a and the hypotenuse is the magnitude Fiece on Buckyback cos e Fin Fim Bu Let's rearrange the above equation and solve for Ficce on Backpack, FNice on Backpack. = (Firce on Backpack) (cos 8) = (60N) cos(20) Therefore, Fiece on Backpack = -56.4N Fiece on Backpack,r is negative because it points in the direction opposite the ta direction defined in the figure above.