Arrange the following in increasing order of their volumes:
$(a)$ Tidal Volume $(TV)$
$(b)$ Residual Volume $(RV)$
$(c)$ Inspiratory Reserve Volume $(IRV)$
$(d)$ Vital Capacity $(VC)$
$(a)$ Tidal Volume $(TV)$
$(b)$ Residual Volume $(RV)$
$(c)$ Inspiratory Reserve Volume $(IRV)$
$(d)$ Vital Capacity $(VC)$
- A$a < b < c < d$
- B$a < b < d < c$
- C$a < c < d < b$
- D$a < d < c < b$
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Respiratory Capacity/Volume Volume $(mL)$ $(i)$ Residual Volume $(RV)$ $2500$ $mL$ $(ii)$ Vital Capacity $(VC)$ $3500$ $mL$ $(iii)$ Inspiratory Reserve Volume $(IRV)$ $1200$ $mL$ $(iv)$ Inspiratory Capacity $(IC)$ $4500$ $mL$
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| $(i)$ Residual Volume $(RV)$ | $2500$ $mL$ |
| $(ii)$ Vital Capacity $(VC)$ | $3500$ $mL$ |
| $(iii)$ Inspiratory Reserve Volume $(IRV)$ | $1200$ $mL$ |
| $(iv)$ Inspiratory Capacity $(IC)$ | $4500$ $mL$ |
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