![\"\"](\"https:\/\/opentextbc.ca\/physicalgeology2ed\/wp-content\/uploads\/sites\/298\/2019\/06\/water-cycle.png\")
<\/a> Figure 13.1.1 The various components of the water cycle. Black or white text indicates the movement or transfer of water from one reservoir to another. Yellow text indicates the storage of water.[\/caption]\r\n\r\n[caption id=\"attachment_570\" align=\"alignright\" width=\"274\"]![\"\"](\"https:\/\/opentextbc.ca\/physicalgeology2ed\/wp-content\/uploads\/sites\/298\/2019\/08\/water-jug.png\")
<\/a> Figure 13.1.2 \u00a0 Representation of the Earth\u2019s water. The 1 litre jug is filled with salty sea water (97%). The ice-cube is glacial ice (2%). The 2 teaspoons represent groundwater (1%), and the three drops represent all of the fresh water in lakes, streams, and wetlands, plus all of the water in the atmosphere.[\/caption]\r\n\r\nEven while it\u2019s moving around, water is stored in various reservoirs. The largest, by far, is the oceans, accounting for 97% of the volume. Of course, that water is salty. The remaining 3% is fresh water. Two-thirds of our fresh water is stored in ice and one-third is stored in the ground. The remaining fresh water\u2014about 0.03% of the total\u2014is stored in lakes, streams, vegetation, and the atmosphere. To put that in perspective, let\u2019s imagine putting all of Earth\u2019s water into a 1 litre jug (Figure 13.1.2). We start by almost filling the jug with 970 millilitres of water and 34 grams of salt. Then we add one regular-sized (roughly 20 millilitres) ice cube (representing glacial ice) and two teaspoons (roughly 10 millilitres) of groundwater. All of the water that we see around us in lakes and streams and up in the sky can be represented by adding three more drops from an eyedropper.\r\n\r\nAlthough the proportion of Earth\u2019s water that is in the atmosphere is tiny, the actual volume is huge. At any given time, there is the equivalent of approximately 13,000 cubic kilometres (km3<\/sup>) of water in the air in the form of water vapour and water droplets in clouds. Water is evaporated from the oceans, vegetation, and lakes at a rate of 1,580 km3<\/sup> per day, and just about exactly the same volume falls as rain and snow every day\u2014over both the oceans and land. The precipitation that falls on land goes back to the ocean in the form of stream flow (117 km3<\/sup>\/day) and groundwater flow (6 km3<\/sup>\/day). Most of the rest of this chapter is about that 117 km3<\/sup>\/day of streamflow. The average discharge of the Fraser River into the ocean is approximately 0.31 km3<\/sup>\/day, or 0.26% of the total flow of all rivers.\r\nExercise 13.1 How long does water stay in the atmosphere and oceans?<\/p>\r\n\r\n<\/header>\r\n
Water is constantly on the move. It is evaporated from the oceans, lakes, streams, the surface of the land, and plants (transpiration) by solar energy (Figure 13.1.1). It is moved through the atmosphere by winds and condenses to form clouds of water droplets or ice crystals. In response to the pull of gravity it comes back down as rain or snow and then flows through streams, into lakes, and eventually back to the oceans. Water on the surface and in streams and lakes infiltrates the ground to become groundwater. Groundwater slowly moves through the rock and surficial materials. Some groundwater returns to other streams and lakes, and some goes directly back to the oceans.<\/p>\n Even while it\u2019s moving around, water is stored in various reservoirs. The largest, by far, is the oceans, accounting for 97% of the volume. Of course, that water is salty. The remaining 3% is fresh water. Two-thirds of our fresh water is stored in ice and one-third is stored in the ground. The remaining fresh water\u2014about 0.03% of the total\u2014is stored in lakes, streams, vegetation, and the atmosphere. To put that in perspective, let\u2019s imagine putting all of Earth\u2019s water into a 1 litre jug (Figure 13.1.2). We start by almost filling the jug with 970 millilitres of water and 34 grams of salt. Then we add one regular-sized (roughly 20 millilitres) ice cube (representing glacial ice) and two teaspoons (roughly 10 millilitres) of groundwater. All of the water that we see around us in lakes and streams and up in the sky can be represented by adding three more drops from an eyedropper.<\/p>\n Although the proportion of Earth\u2019s water that is in the atmosphere is tiny, the actual volume is huge. At any given time, there is the equivalent of approximately 13,000 cubic kilometres (km3<\/sup>) of water in the air in the form of water vapour and water droplets in clouds. Water is evaporated from the oceans, vegetation, and lakes at a rate of 1,580 km3<\/sup> per day, and just about exactly the same volume falls as rain and snow every day\u2014over both the oceans and land. The precipitation that falls on land goes back to the ocean in the form of stream flow (117 km3<\/sup>\/day) and groundwater flow (6 km3<\/sup>\/day). Most of the rest of this chapter is about that 117 km3<\/sup>\/day of streamflow. The average discharge of the Fraser River into the ocean is approximately 0.31 km3<\/sup>\/day, or 0.26% of the total flow of all rivers.<\/p>\n Exercise 13.1 How long does water stay in the atmosphere and oceans?<\/p>\n<\/header>\n The residence time of a water molecule in the atmosphere (or any of the other reservoirs) can be estimated by dividing the amount that is there by the rate at which it is transferred in and out. For the atmosphere, we know that the reservoir size is 13,000 km3<\/sup>, and the rate of flux is 1,580 km3 <\/sup>per day. That’s the amount that goes into or comes out of the atmosphere in a day.\u00a0 If we divide 13,000 by 1,580, we get 8.22 days. This means that, on average<\/em>, a molecule of water stays in the atmosphere for just over eight\u00a0days. \u201cAverage\u201d needs to be emphasized here because obviously some molecules stay in the air for only a few hours, while others may stay up there for weeks.<\/p>\n The volume of the oceans is 1,338,000,000 km3<\/sup> and the flux rate is approximately the same (1,580 km3<\/sup> per day). What is the average residence time of a water molecule in the ocean?<\/p>\n See Appendix 3 for Exercise 13.1 answers<\/a>.<\/p>\n<\/div>\n<\/div>\n<\/a><\/a>\n\nMedia Attributions<\/h3>\n
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![Water Cycle Blank<\/a>\" \u00a9](\"https:\/\/commons.wikimedia.org\/wiki\/File:Water_cycle_blank.svg\"){kind=link}