The information in Table 10.2 allows a determination of the rate of pressure decrease with altitude, which is not at a constant rate. Remember that half of the weight of the total atmosphere occurs below 5500 m (18,000 ft); at that altitude only about half of the total atoms and molecules of atmospheric gases remain to form the mass of the atmosphere. Determine the decrease in pressure between the following altitudes. Express the difference in millibars and inches of mercury. (Conversions are presented earlier in this section.)





1 km interval difference in pressure:

0 and 1 km ______________ mb; ______________ in. Hg

2 and 3 km ______________ mb; ______________ in. Hg

5 and 6 km ______________ mb; ______________ in. Hg

8 and 9 km ______________ mb; ______________ in. Hg

9 and 10 km ______________ mb; ______________ in. Hg



10 km interval difference in pressure:

0 and 10 km ______________ mb; ______________ in. Hg

10 and 20 km ______________ mb; ______________ in. Hg

20 and 30 km ______________ mb; ______________ in. Hg

40 and 50 km ______________ mb; ______________ in. Hg

60 and 70 km ______________ mb; ______________ in. Hg








1 km interval difference in pressure:
0 and 1 km 114.49 mb; 3.38 in. Hg
2 and 3 km 93.8 mb; 2.77 in. Hg
5 and 6 km 68.31 mb; 2.02 in. Hg
8 and 9 km 48.51 mb; 1.43 in. Hg
9 and 10 km 43.01 mb; 1.27 in. Hg

10 km interval difference in pressure:
0 and 10 km 748.26 mb; 22.07 in. Hg
10 and 20 km 209.7 mb; 22.07 in. Hg
20 and 30 km 43.32 mb; 1.28 in. Hg
40 and 50 km 2.08 mb; 0.06 in. Hg
60 and 70 km 0.17 mb; 0.005 in. Hg

Environmental & Atmospheric Sciences

You might also like to view...

Which of the following material properties will not result in a seismic velocity anomaly when using seismic tomography?

A) Confining pressure B) Composition C) Temperature D) Water content

Environmental & Atmospheric Sciences

[NeedAttention]

src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAA6AAAANUCAIAAAAipNfpAAdhN0lEQVR4nOz9B5PkOJI/CkKRDJWZJbq6e8Sq/z6zu/fsnd19/69xdrbP7NZudmenVXWpFCFIQhzcATJAEmCQmZFVmdXlU8NmMihAp8Pxc4fDXVTaWKKUEkKohh27C/+IJ2MINX4HiJEo+V8nE6Xx40bFb8RY4oIEpdqTem7yPjPPf3yayejZd39cPj82O+lMQTRzBeJMpPW8dqbkP3WXc/XHuaRn3oc/rjh73TWd5vb31P2T/GeP+8Jz3zfVI1PySXlCDs+kb+fSU+vvX4oPs/VwavydKz965v3/SPJgkJ9RlZhqZvaF8AbAvODRJ7miZ373JE04/8graphGnOqOU2iE9rfhUkvBcm10RgGkGkXsf4UdNzV+ZQ1NNvA9lBaCccqOLabwi2964g3OJSdUpH6ZJ7jnkpMnh2+BEsJ1HkpYMAma+93vwU/jBHDCtnnADP5QRBwz7n8m4nzuFTPl/4sJ7mxkPbel8+VhTnPOdH8KqjR2Fbyuxl72KFswUKm2A4HpbQmPnU9S34sl1UD8vew4Mp1v59o2/I9xw9A+Bwxr+E8ej/+UPtadP89z597HgOEdkTer4awcEsN6W/rY3EjJQ3xrT0/00xP6f+r9De0MqKbpbmmth/yEUekzb4/9hYHb4cT5jJ3nuQYkwz6R9bac8OMR6o8D/wDh+i9iN/qowhTuIuQFKMvsb9wCXEOUNorbfs+MwI8oqWLUaFObFjkH5sb88Wgepe5vZlpmc++TPD9x/7n3OQ9RPbv9M8/XCRM7dT4lKb6dx1Nl2x/vjjpyvIW2sQGYRtWW/SV6f1TPMTiQ4Odc+WRpBHEWSn2XFGlzHqtprkdEJXSLTrkIEuqfu8GzLw/NnQ2MNFO2KXmbe3+jdPT++N3nAAgTB8SURgGrY1sEcHAqIoAvzQcGA17kuH3AdP6MDaex/juyHeV/5H2NItH3bfrddMAX53Pquzw+kJ3Xnsdu/5i8uePd7dznzn/fOOBObJP9PboNqP9cxkSsbaAPw+uOABf7U0+zYReDa1uop4hixo5QXcA3YYtwVbtrwzsMj7stHG9h5YTzU9u2nW3Lx+9GEUwb5LFGo1S7/ovHtTsOb6SoN5CoY2PIO8vrjGS2Z1s0yyi3gFhKiZYFs1IoccgApIunyrvtjRAcPLi0GWPQJeyGcDcIPaId8cgAdy4ATU2ppNqTAi7nA+hq1n3m3p/QuGtxLt/mnq9U4r04ii0hvS3wc3gcHgxCGxkgTXwABr9C7P4a2+/uGW7dd5wMuNPvOxNPzgXEc+Vt7vlJ4veR/+E3IgkghfdKfK+oPLT3n7aNy9U97k+xzaS/TURgJSlpoI4alkOwYEw1kQNu6w28wXEwhKbzJ71N8Tm1nct/it6dIR+oieu3uYbrYzt6vhTNfi88fSjnKXmbPQ6m5DzZLxr9/LD+Ht/6d409Vx/bGbYNbEKcz3ESaO35rjR2jpMu/80DHItt3Gn08olmrdViKUM9tR02I/Wn3w/GtfZXtxM5GfQSnI8Cpp0zxf1UlxIGYEW+e/Ud44UdLimO7ALsDmYRt9Smqo2+u7v56R9/tw/dH3bAI/TrtB/XHslYFmWQlmoWIwTj0eMy4bl5dI9XSoASsY9zAfSIRyr+2Jnvm7p/6j7J9t8LoEx/butk7R9NtJ+KLPpgPjrHP/TUaqUSHtz70PA+1iSMTmnpWkbvcC6DJ0Vz5e1cA7aeeRuc6go4hu0wgJPZrO+VNJCQpk98p+Rq7v1T7Z/5WWa3x/W76R5lit6Lh/MnJW8pOR/vv9Pf1wGO4XtxGvdPz+0Xqeeea8ZsLp3LEE21Z+64M1fezvXdx/vFdBzCEzHlI28cPSql1/MhOAPEJT0fMGgGISB6eFv+uOPtr+6z9KAemY832uN+eVXzJ070Rww/Tv2MpekGqbQQfOJWEx0Fpm2/64FXZeLHE2CXEjQE4E/nUvLn0FwU9tWMNPz/9v/47uVrTnP7Gvbe4ni2PR0iE6rt7sYKrRDowdUoXhBQ5g0jRmr3INrb8pkDKtP9O+BW8Phc6VwFcS5AnAJ8c4HjfEAzDwhykXpuHGAJEQ921iR+/twOlnpu6jOK2A8gIjTuybOiOjYPMFRkbOZMQsIjm5ZD39vCLexkOurKnW+RzwQQCXlIkdZnmhmYaRA6t2xPHSOpIT+9zRD7XiLxfedOhQMEOsf9KUmEKJA48E1tTQKAMh4537GHxAZ4i7cTbz3Wj6bzB6LaonxLhC6M99/H5D/yahgzqmMxuxSWo0SPG2XiE9+J+/j5ialT58ktSxxPtZ8lnps8Tme0B7388+QNZ59nyL+X8yH/TSQEBWSNxWfY0vI8Tz+QVP+lfpqbBFsKhi51oBZDD0wLZA3Tbp8GWwONoS5eGbyK+EYGpZwmY5rjxxl1Pc9+ZdVuYc7efy/GkGPt1p5PA9lw+xTlqt0Pt7CEC5/V2+LMlW8zglH/FuAjbY7bbft2eL/jkd5b97eOqe40wOKIS+G5ZHvYM5PVpdK0BmyGsNxaO0KjU4Hb70BpRumiyPNciIxoWYOo4iJnCm/jcDA8ITpgz8eTkQEVFSVN3GkeQOSJgVYl7pP2aKbOT3gcU5bxmQANSyyTTq2yT67WpynPxOm2dc5PhWQkgHgc7iUscntridpC48xTuJUGdBzOMXW3KJ4aZ2rDLUGPjm7mjI5bVEzD+xNsjmvrcBt5r9j7MuOXDAxpNsBNyW3q+MwOSROe9dk01xAi3g7veRpGPG3R707QYzr3Ow63Usflau79FVoeBs8JtxQUCp3eJK3jgMB5iHvnk9bhMfgH+qFZUBNs3fudgT8MFdOQP5rGjyf779zva+Wc0sF7EYV8G/6jTUykW4J93FLaP4JbGCzddG13a1x2oeGWkMTxxPkzt94TNGxP4v5ujfjw/NT9QYPG+BDdtmtCJsub/S7xmbTkjEEr592nY7/ox/hiLKzz8PWfm9gaqeU8OUSlHgHijGJUgOuAR5xLcaba/qqa5QnNzAmIos9bhWO0lx005Ly6d+3UgX0/4BH3SQD6/xo9amjjFaauv+imab2vT4/SFUoaSclPQg41wyt4k82iUUyITyhwD7N24Q7FJY0cuh5AWIowlyB+xVGBHrfAM8M8BAV/t+OkdhEm1uoTIs95sb8tF4vcYq1aVjm3vDHWMOYandMgMBzcpyA6Pkq/tc8aMGThw2Mm9qHeyIv8NNcjq1IAK/Xo5JRNakpuHhvOFXIwd8pydshEEiinPMopvqVCHUh0ckNKMzwO53JmGhAXbimnba/vbM3gCG5Rnr3W6G/btCPB1mmFyPHEd08aGFJFfzjTTCOJPzWYMpt6n3OFKCSOmxjf3PdtOR5s02nRaPr7zgFqqW1Kruben7LIfUDNHse/B7YnDkz9YwczYy52Nib/Zpb8Ux7nP019Fx3nW7L/JrZx/sNYaFpQH249/7t8gAHYOdqI0wbHLUUci+N6Z1urisTI9ZfpWPBcW2Wkwyn9LXJq+vlOPQ/P1wPOjG+ZA3vT5M3c47unvhfcB6Mjgq3DT75/pbR9X06Y81VNag84OFminZDAQSMCQ4mEHYVYxmBfRWAHz5TGkOZ/utlakgj8nJHRGMjKq03A1M41198qOlwngls/g4rIkWA8rpF2q1TcQQlz+dASp78VReet/2myvGnE94p43Ohmcd3W9xfnKnVhDA6fmto/RJuGRcpPSzo+atNEKUAQLMOpfzSsXMYM+5tEXrOMZQrfsSZ1LWWeGU6FMJoJmtsG5XypSWV5bI+qugZsjU5//IB+OhsaqUjUh3iW2COMQYlnYj3fIrMTMUC9C00At7tR27OaQ9JQJE6jAHHW/VN8SACIBERJh2TMi6nCkQMjabpbN9Vi9PFXZ70l75/gg0lNACTwJwpz7BEpPifYrIMPcwycAsDBEz73c1EKcM+LgT4XJUPZY+0Bm4YePZG0s+I4caMEM1PSn1okmqQz3T8pPjByzFGJqR+SoUFzzvfemIj8J2+T6ndJvs3rvylKaDH0UMW+Qfz2ABRY1CRPNieV9zdxenKxWur+c+k8dqhVsWcJ4XNqLypakYPOZkq4ROKUysqSGL+cPqej54R3Qf+lmel7ir2vHXcQtDXRnLiDUB+iXtvZ78YHSZR3QDh8RZ1VYByoa1BzezJJy49O4hPamRNzf5u+46A9rfe9potrd0UdpP2ibarXQDhM8+4uqsDteNAbRAe0BoNpPL3uIF5kXHwURCagv9lZBGi3Up6xSlZFkSkt7Z+r5UorxSC3hQOxxqkujs6z9lXRueJjKY4snfzu9yP03g1iSs6zJWdTEF+aHpre5Uzbe5H7EL0tbeaqmyN+7mXe+7aPmLjg0V3yFDjZbh+bHrn983rl52rVU9m2o+MXbwluwQvypdvwMH426HYy//14+zjjyx9uSxr9OZUadDv5+zqsNaM9Zp78z5E3hFrOTR09R7kthCEZt20g2xGBNLGnTexsG3Xqt3O16EhrjUuyZvCIw5MUMnGd1eFCKT1iXP8J4u2BUAxgR8gfFb4vpgw7coOiw4v66FuMJCbECxtzfm6Ms1cYXORDOhnGI7Ryg4vMEMXCY2gTRIT2nfEfzKAnN6Co0yIVIzjb1elhPSMP2/o5i+7xJq5knGj6z4eg47MiawfOHmXrDCg2aXuP96I0IT8JUfF9Bk3h09vW9myU1+ktmXZnv8XWx341JLFPzSz+z+Llcbp71mWTv+89tu3r97Y0dhy/F/VtYjTkc4L/qB5mfK/Z8j/9zve4PyH+Ez8q/8mcrcO4j8efx93e432J349KaWRLJ595v/O/0DbaH++zbZHoHJo+vnj9Nr39zflTt3qGvB211rC1GAWg/RYBEThLg+X/bmuO7cS7UacCj3dupHqyLNHmXWjwXsfIDWiTK8Pilsf1Blna9KN543gTcnAct4/zls27wMK87nu5pdrOdesc3C7QAFtLm8xmzC9faO/geOvihpzTnTjU6rD1UQK70AK+S7uUvvt6Pni8/TamPWceG+5HD0a33R4SbEm7FvLZUvsN3c7JLZ173Mzgc5qi00MTOd/JBXiUODph68Kk3O5EHaen3fnk1iT2J38p0vB/MpmBupp22Tn6V2o7B2PBlBlpM0hO4jN63md8F69JyZyvMOe7z7s/6B/WeBge7SvMGN1xx5l5j8OfR97O7e/I/3n6wczh5z3Of9bb2TRP/jsPmtgqNa/93g9Kpsib0+yJ1vrl/JjQ1qC7MYTapicbGPgL0TvufHe88fcy1HJu2Vq7H9kSH3Lvqop1toDgmN9ixl8f6jfXfTse5nFcy4bglCKLNOXodXUt8fv8eJwz8NzCEWVwbR6ulNOw7yvjYdYyOI6c4ZjdC37FirsCMy8ojbF/zhPsGdyQCeYUhGtTE5Ztj2uMJdEuA0jzckdphiupJgNKrvKe6cFNxmydjU7Op9D0n/eBE+e4NrzNTM2SeuyZmhMVBjyeesCJ9vcyRpk5fRLjcebZL3M7fCIJRMeR+uAFZDOm/Ga/wCnL5PNTy9KTPc3nW5glDzMlfRY7594/HPEeie4z/ziHQY8cUD6PzL3kIdWF45fMft9zKdbHpfN8R792fqq+mi//LB3bPfqM8XN695krP1H97AzAIMCUULcmjgbNap2GxC038KlWqA85ZaDiGOmmWaEj20aY0VMAR1i7b/wEvlsVjfDQNHXCe+3uWIzxFxseDaAtCUd742Z58HG+VU2woffZAoc4vjNvUqy42F3nYW4TfbpgBbclLlEYhiYwcFpbLikfnjv6nRsPLsioSxXhoS2uJmvjVtswXIPPnRG50q3ccdwmSvA1vcU8OEIomh/Ou+tmRd7wxP7c7UOuDfhD2ln1Bz433Z55fE7xM/F9p01pHQPk5yhi2uqTZ0rUGZ+zpGKWPJ+vfyXlYZYczvtmTptPt2AeWx7m3p96JwJ5sB4413YGOnmCRM08fuL3miv/9EvHuT5SP43nT523JfPkh84Ak450M/89vf1kzphLmvF0Wvvd3Pholw9jUjnmhWoidzuyhEBOYe2wNmssOmONy0uE3kx4ee32o1vMNQzviH5xyF+r233jCvZC3m04rhX+CukR4pxM5dnFfLqR403LAZaa5i2QnxTzdrlw37A97ohLTqKMciWFoUovfGXG8X05pihjxu9jlrXmuHfVuiAHcgy68KC9ARWNB8d9JgdwcVilEk80kHu0BbJtBIyrLIwv4HUEedj2aEyEW+InXak75yFbGjlO8bjrBsmt6RwhNL4/d/uQa9tthyZyO8rn9PG5fE7cB9MZm96/Jj4polOC0oJursP9adgcj8j9xurTcDugdGtMdH8+wNKz5WpGvwtf44H9K7Elc+SfuPh+c2xU2MABNR6U6ay8Dz3m/UPhP4cWjW7nyQ+Zizpm9ZdHJe2EipDZ+vOB40h6S31QpXnqWxCVM/X3efIzq9OwRqQnfxdi5o65bHL7oSmjgL7Ng9vswEU+sYPLZ+vDgbQ7hCnC2uP0qN+wbcacbj8G6Gj03WraZNEFyGiMWy/iUiTjvvu12wbTiR1uj7dbRnX0uD8fR3n/Fji3rP2rYXvcyi7cx1iK5ojDBvbmxOUBNpA1PygIQ5yN4I4HpTYchsMavI7D2suet5xYJ7IFV9MJlAwTlVHqjSF/gf+65vit7zOyTqXH0v73a83To0fhj6H3uGoeTQR8DdhlrktNrK7TJjGfs4XXmO4/nxklO5fmsfQBLXms/sVcMVraIK3xrQlZ+yg0y8n6+PPvpoHuj4luZ22fHs3pjw0/Z7xv6Lf7tn3g9rFFSM/uL7Pl/zx9PnTchvvNmp9+O5tTOsdN66ac3H4NGJfEsyYjAkaXqXMRK9gG3knma0g8VBLCd2nAqYP1wRYKpIE/222pw6/NeOFyrPnW9r4j9cmrKWJc9EvrY0JJ8O1iFINf/E08um5IwICNpTSggoNmOS/qUouMNBWJCXGgBJ/g3C3tMBCmQDsVa8t6286KP/iovllNSAft3TaZBzdVyCB6vmkTyye3aDS4JNK4lNu1rV0+3Jx5TMGGW3f+2J3PsmqVkFQhhmQe4lQ+3ehR4vJ0ziBMbY3h35B4g+F6TbtlGn2vTYUSZ6PiOwgropEmtSVevbHl22e0q9xNMKM7lpE0kGteayxNqRH6arC+lPEzli4PSh/IditsN1OWTRpB7conEh8jRLBPGeqPt1s3/2GiHKLRXdKGBE9L5NydZzm5pa6fur7T2TqYOfiXxHBnKfTglEk8iD72XD/CNPw0YTPSMdxzB9W5sPWxB+2TgH6KqKTzWM8iH9U855JEicXz0bDfjWzxgjkG0hnEfIzmjIl4ziPbVLPz09/H7JnF07nW7DwGddbwuEs7bxS522x9EjvYVu6kbjaS+KzeVh3iUik3pjWBuf67wFDlMvG2kbth+6a9udFRlUnbMD9/WpAY1++5IhqU0FYYmiouIe7qp9eN86Q57P1Mx0zwtK11587r5Qn2DlxKGp60C1ndoQY6IcqAwnxMw+o0AOvg/cUwD44oTCA3GRMgABYGCy7sxcK4KEeMkGhED/7LsOYEjpJHPnukO49Yd2d8+3ko8nTk85QWtlsTXtuIvdt3fWy4nXX/6PbRaXZvd+9LG8FEHjZ5UvwRt7a0ycg+70XcDBIKnktDyDBYyVUwYk500Zjx+8EjTm+ND2byLXVBUidWkN93QOrkCzzxztPQbbuNv53+/PJzrOJ4v8snAILHR5+PTU9nhp8cp4CfDM3OeDEL3X6jb/QZaZYuvF8/DK/qPY52D9LgiIMjU9bI3s/xMfRnjwx/LhYxembrJUYnrGltFec0c5ESbtx3gRpdhE/McZHZV0f38HD0vsHET3uuGqcPpC/VjE5KL2NSDPSFVOa3MfpeneopD8tZ0JsxCEKBz08zMO6jUfITnOml732bJ9KPvtEfk754x/xG3+iJ071VdOs6bofXcKc9waNb0jnngR3zqwW496PwG5BmlmHk5Oj+H4qiMSStaIbVAnH9JkQS3Jt66DMOc1OGTcp8DH4Nu1yK9EwX3CCdyulHnIWei0Aa+q0ffaNv9I2+0ZOm2fleB+7CHiroupYioNZXd+ge7/uGiTuSbMY3gOupw9bG4zh+fnT/j0atR7ANrCG4Q9ostj4UyZsK9+gn/v6mDV0atGECXkyfY8JHTJoln/MGRzQcdvixp8wD6DrxWqm3fewJ3XuFuET2v9E4zbWRvvF2nGbHqj4Tei7tnyvPaYfF83jf50WztHR0sR3pDuU9R1WIvhrMakgXlQ39ZcFwmkwnmgS4LtuFcbvElUdzIcnPgx4SojBdKUz/8I/ttHsiiix0fj/8biYQ3OhsRc+JiylTZg9UUd9q4vzZQejRiZhZd/gj0LAffePSN/pG3+gbfVnqjYNThvVU7MFwJzinfwJJA2XS4GDShblR+ubB7dDwc06s0PZE8OXnp5Gg2/CcwHnZllqdRBBd3qZUGDyxtbdc5Ri3E/Wwph7JG59mb7lo9Aq3Iu0eq7Z7EyunLxjQuTx2ST/2mQDl3G7wrR99o2/0jb7R06cp7rzoONKJ+Rx4ZPuhCyQYKPs4mKTwWIq+Adw4zRpoU4GhfwQa+rzDeYQeNxSZFAPQuT8lYdqRkTa0j4h2gSnPPRmiACkdIOXufT7xw+Plv3r6hm6/0Tf6Rt/oK6BoDG7qJxILS5hy25MkmK8tgdl3GauqasJU+4wHTMlLMDL1PNnvdR9KAdOWibBN5J0N6XMCl6cAAjp883n42jR7bXypC8Yl4SGs6GfCYNzh6/SYqZUaaYlp6Hhh4nspvE/EXziIqXA7kGg39pPBnGTDxqdkQM2VjaSrOZHPWM2Lej1X3s2UHA4L7jniPJ4eN6Q/sgGQevdUwhDGWO9gytTsnfYUFMjnpyOXYgenXJg6PuLWmjL2faMhTfkuU7DEU+B5r1eGQ1U76+hHk+CE1H1GaBxQ9p4ecsZVDHD62f2UGpqntOek/ml/6rSw89vx2nDut+Wkm1d3Z7WLzNxQ3ja+pW8e3D59mzMdp47UUkIHHBqJYzaT1zgF/SHeSXSTWDvsAPpUDG6vz8MlRodHwl4XnUzpNfKbeHyjz0PREeUeJsEfUGj/yIbTN/qD0Kx+/USUQModGx1t7zcF+gcFuJFY21H/x2dryROnPn86Ltvp1JbUI03ShdCe82abNzeZP0Sa+Bu33wLTjtC7RZHR9vS6dItZm4jd1srt2a/uJd2WNRkUepMpz+gjpvLgztYcift8W8X8GagT1N4ciZ4WtzOfxvD2eWiiS+wbCH4i9MDv8nXon/sxwQxWaEWDXHv0mVVBFKd24hOCGNywZT1/Uws9vPs2waE/HMBNOWg/P7T9PDT7XSYvk3SEFcpwJz1VGlIrh8PeSIKQg5Yo4+3EShiQ0Hpwe8/S6TD0ofuWQAG0YxtG0IDbKgql0nyBv7Rn9znSuWT+a+o7T4RSUQojPt2wZ6XmLsjX/rHivBp02K+g83419O27pKDtODeG/T28wwjqHYGGj0ex8IkOeB2Lf+ivBT9BfziA21KKTT2k+0fsZKM0cOJS3bhhTbND0h5BvDwIce7SEOC6Gt89dHsP3ecA8XB0D3ta2LuGCACOUCgH2EnUF2NL94XntnQmTYgR75x+Cv1PpKQBk2hP6u6p9nwjR7PQbfjr0HqM/vS1QtyJfPtjoqgnSN++S49mcWB8RCNDhfDgOMz72ca9tvVuODTCe+N11PWLQ2wSp/0RAe6UKNuoZzekc/XAuYLypfp9lGmmy4cHCn3PU+sO6gbg9ra9OxxvkpqCH8DWBqGy3mk9UNuZ3DH+9LDLfd1usG/0RGgEAUyJQ4hI/h9AbiPQNrHw5VwG3jd6OD3Ij/v8v0u0p4/wIeW+Df01ofumN2x9TkmO+W4H7eymCSNdvNsLUTiZNewPB3CnhCJ8Tcrr0UMUUDCHvWWkQ2raCVRo8tcegSyhRxkPsygMFV8PHJNTALfdb9uJsbyMBO/dRPccnbPBVjc9zgcQ0ybRNKXR9XNzC3vNprnf91ySnXquHpld+kZnoh5CTVlZw+MRz+5X+llOegS/+QifJv3Bv8s9wP0U27U/OflgD+69Keq7nRiiEJzfu2Hy5CPAxYKqxx9m1SP9UmRm6mdNTy/j76A3F8P8yGT8tPek7aOSRn6OtwHmxNt9aD0j1EM9GizPMuY0tkv5ZXv7x6cHbYN0XdR1XIdSDcEjhkK6k3DiGz86xicYzTwY5ZjMlmnXcnOMXmh7F2MsNByNabOMMURxkamfGDFkqpPTidu5xXQfHUNPJ02bKQaQCj1lqzF3HDP2W0zYfuH3+2IU7R1R2Ts5pfB1zTlMepHQ+qVOIZjOVuFa1uHxz0TTespn2j4legSwO9S3c9rz4H6jg2dG72aHKnQAITDDQQeOwFIR9MLAtdoNZzo9UkwensaWZ31mOjpxzTFQnkFi+wgxxGVtw4cfktkxHd9bIICDSEfK4QE8y5TG0T9YjthAmXYToZQsJjxb/Xdr93XXBDl62jAvac//6hBOvHIVDfebu7mmNj+ZWN2BjtPbuejmiPVcr7BBhMLopO09njvSDeLEmBOw1LbXqoA5NOrR7AkGRhxo9+G88RBswygFd55pnqVQ3DXgUQtu/REEugCwNWTyszCIYVpYBovT3F0ZIF9t76SkPZpp0OMWLWkqag4Yl1vchE8gThdAqxjyzSmXxmHrb2ePZA3DW57DVqnjxEoA9LXxgLivWJE/ukHAx+1sFTqrrNoIHJ754HhvN94IIS40KtjiL4zQ+FbDCRO280Pin1EQfRTFOoEIX8KEJ7SXNP/F/LihButPCJKubmTz9IOeKyfUBK0dtCR6xaz795TzcCbHzRE17PLTR2ih+h3tDGYS+RfecDD11xzv/GpCWDzJkKBoAE/egjo0OGhM25p59390Oumh7M1iqzTiaM8hAavDGaRmqqJzQl/rzlW4hsXxQCBvYbYf91j3FoY0oXSMtqF3OhjvqFEUcZekHIwuariRmOjHnpbZoZzbfaqYVjgycouDj56XZgbfvWmLo4zXx37piOuPzpPlRmEelmvFq93QRmcu52rYEJcixo4O5m42JDjOGjxgXFc1R5Zi87Cr+ihBgIKekxS9I9rtUsGYxi6NozZw2P46FqJw9NI9YZqLCELpnBKu8BmcprO2c/17s8g0Vs309gQAiwbb5obGO9kDXdbx15503zoN4coleF2AP6lGK7RHXHskOnOF9sG1Vvo1OGo1h16sXfsQwgNYVeCnQR8xPT6aNo8+zpj4EmzgXm0Xq4UhQW2Dh8fpcWbEBUK4ege8PdLfzupxVN/DD/GoFKxaotO3bgyasn1SL/t5KNo7HuKFfZgT9+l+gpNxCJr6Qd3JnStK4jR8aht91/HYjznUogHzZLZf2Lt/P6/tHP73tO48WP9wPBCaXjryvoC8FRgoHfclOnFhLOEgvDAVqQDgHm81JTjQzYY+9AXuS1PsGeYAu/sz9NG28bhYTdSdE2giyxDeezGE2vwrj8GNhGskfpp4h280Tm0MUA/Ctjuu8plpLFrvXKHHX91+K9stfu1B4XDx2fGJ1KLZEv6EOQqY1tF4pqZg2jns5Qr3SWL/OS+HRbkWBZsm/MA+WOIdKE6RIPxl7tGAVmU3noGQiJkUTjUI1vmp09pv9I1O0bnk5OuKTIjQCLod2MzJX4fUsizFwOnTwd9oLrUfa/ycFP+fyBfpzCGkfTqIPgmOQc6gR4R3DMRzU5jesWP8VSoFbXs8+eKsGPaypmH90Nvwz5GB0rmax88hX8Eis4khASln7dm/+mOL0awQiHvMOd17mira09qu63doB7CGXb23bc9vQ0aiALf3dIimNRJCDnB6RwPAtdYwoOYaDDpqVQTXsKOo0hjaYDQGMJCOHXnkhtHOdjx2OTJPX2htSAwKJ/vtl/agfKMnS6mJjikUj

Environmental & Atmospheric Sciences

On Earth today, mountains such as the Himalayas are rising because of

A) extensive erosion caused by increases in rainfall in those regions. B) subterranean pockets of natural gas forcing their way to the surface. C) low density rocks that are being forced upward through high density rocks. D) collisions between tectonic plates.

Environmental & Atmospheric Sciences

A wave moves from the open ocean to the shore–but what is actually traveling from one place to another?

A) energy B) water molecules C) salt D) wind

Environmental & Atmospheric Sciences