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Answer :
To find the absolute pressure, we use the formula
$$
P_{\text{abs}} = P_{\text{gauge}} + P_{\text{atm}},
$$
where
- $P_{\text{abs}}$ is the absolute pressure,
- $P_{\text{gauge}}$ is the gauge pressure,
- $P_{\text{atm}}$ is the atmospheric pressure.
In this problem, the gauge pressure is given as
$$
P_{\text{gauge}} = 114 \text{ kPa}.
$$
A common assumption for the atmospheric pressure in many problems is
$$
P_{\text{atm}} = 100 \text{ kPa}.
$$
Thus, adding the two pressures together gives:
$$
P_{\text{abs}} = 114 \text{ kPa} + 100 \text{ kPa} = 214 \text{ kPa}.
$$
Therefore, the absolute pressure is $\boxed{214 \text{ kPa}}$, which corresponds to option B.
$$
P_{\text{abs}} = P_{\text{gauge}} + P_{\text{atm}},
$$
where
- $P_{\text{abs}}$ is the absolute pressure,
- $P_{\text{gauge}}$ is the gauge pressure,
- $P_{\text{atm}}$ is the atmospheric pressure.
In this problem, the gauge pressure is given as
$$
P_{\text{gauge}} = 114 \text{ kPa}.
$$
A common assumption for the atmospheric pressure in many problems is
$$
P_{\text{atm}} = 100 \text{ kPa}.
$$
Thus, adding the two pressures together gives:
$$
P_{\text{abs}} = 114 \text{ kPa} + 100 \text{ kPa} = 214 \text{ kPa}.
$$
Therefore, the absolute pressure is $\boxed{214 \text{ kPa}}$, which corresponds to option B.
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