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Estudos Gerais • 05/20/2025

Utilize a fórmula $v_m(trecho) = \frac{\Delta S}{\Delta t}$ ...

Utilize a fórmula vm(trecho)=ΔSΔtv_m(trecho) = \frac{\Delta S}{\Delta t} para encontrar as velocidades.

Onde:

ΔS2=S2−S0;Δt2=t2−t0\Delta S_2 = S_2 - S_0; \Delta t_2 = t_2 - t_0

ΔS4=S4−S2;Δt4=t4−t2\Delta S_4 = S_4 - S_2; \Delta t_4 = t_4 - t_2

ΔS6=S6−S4;Δt6=t6−t4\Delta S_6 = S_6 - S_4; \Delta t_6 = t_6 - t_4

ΔS8=S8−S6;Δt8=t8−t6\Delta S_8 = S_8 - S_6; \Delta t_8 = t_8 - t_6

ΔS10=S10−S8;Δt10=t10−t10\Delta S_{10} = S_{10} - S_8; \Delta t_{10} = t_{10} - t_{10}

Utilize a fórmula $v_m(trecho) = \frac{\Delta S}{\Delta t}$ para encontrar as velocidades. Onde: $\Delta S_2 = S_2 - S_0; \Delta t_2 = t_2 - t_0$ $\Delta S_4 = S_4 - S_2; \Delta t_4 = t_4 - t_2$ $\Delta S_6 = S_6 - S_4; \Delta t_6 = t_6 - t_4$ $\Delta S_8 = S_8 - S_6; \Delta t_8 = t_8 - t_6$ $\Delta S_{10} = S_{10} - S_8; \Delta t_{10} = t_{10} - t_{10}$
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