LTSPICE仿真MOS管输出异常问题
各位老师，想请教下这个问题，如下图，V3我给了一个脉冲波形。频率100k，幅值3.3V，V4给的是一个24V直流电，为什么我在R5测得的电压不是从0到24V的方波，我不是工作在线性区了吗，mos管也完全导通了，工作电压和波形如下图data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAX4AAAFXCAYAAACleSUCAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAABSJSURBVHhe7d2/btr6/8fxV3+3QSs1sy8AZYj6YffIUiH1BmBEQvpNnSohMZIbqITO4tE7n6MOkS/Acyq1vo7zHWyDcYCAg/mT9/MhRWr8B3Kik6c/fAz2B+/9fwIAmPF/9QUAgPeN8AOAMYQfAIwh/ABgDOEHAGMIPwAYQ/gBwBjCDwDGEH4AMIbwA4AxhB8AjCH8AGA***QcAYwg/cAbOfakvAi6G8AMtc+6LvP+X+ONqEH6gRWX0JRF/XA3CD7SkGv0S8cc1IPxAC7ZFv0T8cWmEH7gA4o9LIvzAie0b7VcRf1wK4QdO6NDol4g/LuGD9/6/+kIAx3POSWr+53TMAQN4C8IPnMGxrwSANjHVAwDGEH4AMIbwA4AxhB8AjCH8AGA***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***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***QcAYwg/ABhD+AHAGMIPAMYQfgAwhvADgDGEHwCMIfwAYAzhBwBjCD8AGEP4AcAYwg8AxhB+ADCG8AOAMYQfAIwh/ABgDOEHAGMIPwAYQ/gBwBjCDwDGEH4AMIbwA4AxhB8AjCH8AGA***QcAYwg/ABhD+AHAGMIPAMYQfgAwhvADgDGEHwCMIfwAYAzhBwBjCD8AGEP4AcAYwg8AxhB+ADCG8AOAMYQfAIwh/ABgDOEHAGMIPwAYQ/gBwBjCDwDGEH4AMIbwA4AxhB8AjCH8AGA***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***QcAYwg/ABhD+AHAGMIPAMYQfgAwhvADgDGEHwCMIfwAYAzhBwBjCD8AGEP4AcAYwg8AxhB+ADCG8AOAMYQfAIwh/MBZfK8vAC6G8AOAMYQfOIJzy/oi4OYQfgAwhvADgDGEHwCM+eC9/6++EMCac0t531v9u6nyMYBLI/z***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***FUb8AGA***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***4D4T+JTNGwHrrijknDSNmLOyXd4t2QEv2KA40WXt4vNAqkeFK9Q1Qhi/RjnkrhVN6PxdVhgOtD+E+io/teICle300p+aW4cqOMu9EivxOS95qGUjr/8TKaV+5hWl4ArKPi0u81T5pxQTDg6hH+EykvfRsX5c+vjZ5fInfz7keZ8sum36lyD40b0FW3bHky0yQ/qql6mfh0PlcsKfzW5/K/wBUj/KfSuVcvkPT8J79V3jJ9EcZ8jnygeRpqeqvTIFmk4SSWFGr6uBn4YLTQYhRsnwICcDUI/17HvPe6o/63UEqXekqetExfjny74/KOSM+a3OCt8LJouL62+44DV6f/TaFSzQec2AWuFeE/pe6DQqVa/lwqVaiHooxZNNyIfHm/1JuSzDSYFz935T6uL09SdzWehsWNQIg/cI24Hv8W265Hc+iHj5KZy+e/w6l8cYIzi4braBaC0UKP9fvp4d3i3g64JoS/UI39tsi/th7Yh/DjmpgPfxn0bTHfdW2ZffsA2xB+XBPTc/xl2I8NeLnPtikhALh2Zkf8u0bzVafaBnDuS30RDsCrpHaYDP+hsT71dgAOx/RYe8yF/7VIvzZ9s2vf1x4XwHEIf3tMz/FvU87flxGvfk/YAbwHpsLf5qjcc7IXwI0wFX4AAOHfq61XBwBwSWbC3+Y0T4npHgC3wEz4AQA5wg8AxhB+ADCG8AOAMYQfAIwxE/5zvOPmHO8cAoC3MhN+AECO8AOAMabC3+Z0D9M8AG6FqfADAAyGv41RP6N9ALfE3I1YSrti/dpBob7PrscB8DbciKU9ZsOvE0T7rfsD2I3wt8fcVE9VOe3z2ii/rtyH6AO4RaZH/FXV+G8L+mvrAZwWI/72EP4ttr0CIPbAeRH+9pie6tnFb7nZ+m3IFA2dnBsqyurrcElZNJRzTm6W1FcBZ0f4TyWLNHQu/+Muv4aRMklKZnLOaVjWuPp9ud+WICSzzccbRtlq3xfLJWXRD83TQKPFo/qd1YNsbLvlabb+7Kuftcl2OvB5dantEs1q/x2NDpbF72Pn76Ci03+Un4ZSPDloe6BNhP/Uwqm891qMAimd60fDP/IsGmoSS+HUy3svvxjprrI+GC3y5d7rsd+RlOlpmUrht3X0s0jD/EHkvVfene2Bu6s83jSU0vmP5tsd+ryX2q5UbJd/VQ6WrypeWQ3mSuur9ul+1SiQ0uVTPiAALoTwt6TzKc90+vtvfdVB/v7OkxL/LF41dPoa7ytT9qRlKgWfP1YWLZVqvaz7EEpKtXyqZWfjsTP9eZakO32qP92B2x36vJfabiWerEb89Vdj+18JdNR/9PkIvm7v/h3d9wIpXWrXjwScA+Hf63t9wcGSX7EkKXzo1lcdpPt1pECS0rkGW6Yt0vlgczrj72+lku7qFd6xbJt8ammgeRpq6sfa9ZMfut2hz3v+7boar0b65SuXwcbvN5yWYd9z4Nhj1/75gCBVw/EAcBKE/9SKUeQkzqdjxruq+JpOX49FmBajQKqO/mtTPa89x/Ofw8LVHZfP96zJzvnxw7c79HkvtV0pf2Vw/H7ArSL8p1aZN87n3iV9/KygMu2T5XMke0emyWymsqed+14++r/7pJ17FM9RjVe5X/m8+auQQL37zUfJouFGvMtpJmk9dTFLXtmu4tDnPet2lf8OJbONE6y7Hq89gSozcsDZEf5z6PT1WLyjwzmnwTx9+WqgMt/shpH+KNak/H4wVxqMtKjsUJ3qGUaZ1LlXL6idU6g9b37ec/tJzHiynpfe92rloO0Ofd5LbVf7/e3bbrvi5O4kn87LH2t9oN4tU/QzloKeznaMAbbgA1x73NoHSLJoqMFcm2/nxPVIZnKTWMFosX41iJ1u7e/vljDif0c6/f/XKEg1H2x7JwouKYuG+SuEcEr0cXGM+PdgxAFcDn9/7WHEDwDGEH4AMIbwA4AxhB8AjCH8AGA***QcAYwg/ABjD+/j34H3EQHucc5Lelh/+Ppsh/HsQfqBdTf/Gmu6HHFM9AC7G+3/l3Jf64r2I/tsRfgAXdUz8if5pEH4AF3dI/In+6RB+AFdhX/yJ/mkRfgBXY1v8if7pmX9Xz1vfUsb/kMDplbEn+u0wH341HFE02QfA4fgbaw9TPTteXu7D/5BA+/gbaw/hLxwaf6IP4NYR/iMQfQDvAeGv2DfqJ/oA3gvCX7Mt/kQfwHtiM/zJT***5DaOsvkaqxf9N0c8iDbc9T/H85dcs2VwNAG2yGf4DlPFvFv1M0dDJDeZKX6yKNJzEUjiV917TUIonQ9WPDQDQFjvhL0bZsyTRbBJLktL5QM7NlCjRzDm5WaIsGubLkpmkD+uR+TBSVnmc9de2aHfUf/Ty07C+QtnTUqmk4PNHSVL3IZSUavmUHfjYAPA2dsK/0tW4CHIwWsj7sbrlqniiwbwYo3fH8t7nX9NQSuf6pzIlE07LsBfRPtLdp0590cpbHxsA9rET/iLk41XltyimX7wfq1vMzzvn5IpXCKf0/IegA7gMO+HfdaJ1h+SfuVKFmpYj/hPp3PcUSEp//5UkJb9iSYF697tfAQD***ZkJfz63HupbvyN1HxRuzPG/lM+9x5o0GvEXJ3dfnEuQ1OnrMT+jK+ec8vO8j+rTfQBnYuYibcnMaaKp/N65HgB4/4yM+DP9eQ40+kr0AcDMiB8AkDMy4gcAlAg/ABhD+AHAGMIPAMYQfgAwhvADgDGEHwCMIfwAYAzhBwBjCD8AGEP4AcAYwg8AxhB+ADCG8AOAMYQfAIwh/ABgDOEHAGP+B9Vg6D1dbbSLAAAAAElFTkSuQmCC
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