E hoʻoholo i ka hopena o loko o kahi vector laina

Nā pilikia i hoʻoponopono ʻia ma nā vectors - e hoʻoholo i ka hopena o loko o kahi vector laina

1. Hele kekahi haumāna i ka ʻākau a hiki i 10 mika a laila i ka hema a hiki i 4 mika. ʻO ka neʻe ʻana o ka haumāna he…

pāʻoihana

R = 10 m – 4 m = 6 mika

ʻO ka nui o ka neʻe ʻana he 6 mika, ʻo ke kuhikuhi o ka neʻe ʻana he ʻākau.

2. F ₁ = 10 N, F ₂ = 15 N. E hoʻoholo i ka vector hopena…

pāʻoihana

R = 10 N + 15 N = 25 Newton

ʻO ka nui o ka vector hopena he 25 Newtons, ʻo ke kuhikuhi o ka vector hopena he hikina a ʻākau paha.

ʻAʻole maopopo

3. F ₁ = 4 N, F ₂ = 8 N. E hoʻoholo i ka vector hopena…

pāʻoihana

R = 8 N – 4 N = 4 Newton

ʻO ka nui o ka vector hopena he 4 Newtons, ʻo ke kuhikuhi o ka vector hopena he hikina a ʻākau paha.

4. F ₁ = 10, F ₂ = 15 N, F ₃ = 5 N. E hoʻoholo i ka vector hopena…

pāʻoihana

R = 10 N + 5 N – 15 N = 0

ʻO ka nui o ka vector hopena he 0.

ʻAʻole maopopo

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1. E hoʻoholo i ka hopena o loko o kahi vector laina
2. E hoʻoholo i nā ʻāpana vector
3. E hoʻoholo i ka hopena o nā vectors ʻelua me ka hoʻohana ʻana i ka Pythagorean theorem
4. E hoʻoholo i ka hopena o nā vectors ʻelua me ka hoʻohana ʻana i ka hoohalike cosines
5. E hoʻoholo i ka hopena o ʻelua mau vectors me ka hoʻohana ʻana i nā ʻāpana o nā vectors