If we know the temperature in degrees Celsius, C, we can find the temperature in degrees Fahrenheit, F, using the equation:[br][br][img]data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAHYAAAAuCAYAAAD9eu2LAAAD7UlEQVR4Ae2YQXLbMAxFc5d2eo9ML5FeoTlCegJfID2AD+B9uvY63XrtrbfeqvOU/AkGI0qk7KoWCsxoaEokAeIBIJO7LiWkB+5C7io31SXYoEGQYBNsUA8E3VZmbIIN6oGg28qMTbBBPRB0W6vP2O122317eOh+Pj93h8MhKKb2ba0a7G6366Gy7dPp1H359DnhvsfAqsH+eHrqM1XxTH+z2aj7X7fhwAI3pVv3vxQ5V7/e33fH47H79fLS/751sNwDeDg6huR8Pvffx8YMzfPvmjN2v993j98f+/OMM23oWcq5OAG46AMstnCZmpLfr699yebSJftZQ4EyNX/Od4LP6kMvdwQr+JZAlU21+7Fr6HczWCbqooJiDJbwHug1ztWca7XK2FImoAdbFZScxdZ2MgSn8v1vCOtiI4KNgix7aQUbW4AuwPRbZRZYIgulOMILBpERS4rsoS0JEJUNZOaQEJC1QUmG11YmdPvsFDhBoy/wsk1j/Fx9H2tngcUxgLU3UIwn6ngokUsITlEJtdk3pFuZOgaD9WqDsgXskD34kKyVDAUl9iiLNa62nQVWTlKEAZKNTgHF+Rhb89RuoGacMhonobsk2D+1B829BCz2UD2mglF2j9kse3zbDJaN4yAeALNB/faL+77Gav5Y6+de0qeyoMtmyCXrMXcOWAApKeSzsUAiq9EzR5rBUqowSucrhqG85my6VsaOBYT9JocooEpnq8aVWo4Xzjn7ECQ89h2/GTsl+FCAh0ow8wmCmqwu6WoGC0CcZ89XjKg9m0qGtLy38MZ+a02BxfFzhP2N6bHfGFsjJATgrB81j28EzVSp1vihthmsIk3n69CipXcEBU6ueUprzHmvUozea4n2cMl6rOGrCFDxcSmTa/U1gUWponNONP0rsLqEYHvJbhzcUnWuAZastDqHoPIOv9lxNXCbwFoH1Sy+9BicUDrjAAdY70wcBqTWDGkBi13otzqoeLqn4CdB5Z3WpsVe7OZ7i1SB5dxAibKVlr41tEXpNcf6828ssjlj5SjthbI3Nqdkq5xf+m7fUyWkT+AAbYNQx4XG2ZaxrVIFtnXRJcfjYMAAuPbign3WqXPspTzytAj2Xaq3Vt+qwSoTgEtpay1XtU5a47jVg6W8ApbSRVlNefPAqsFaiAAG7lKlzuq+xd9hwFKGAdtyzt4ikGvZFAYsDuHGm2DfQmPVYCm/3Ewpv1yeOGtTAoAFKH/j8fAnT96KP8J61Rn7sY385T2QYL1HgvQTbBCQfhsJ1nskSD/BBgHpt5FgvUeC9BNsEJB+GwnWeyRIP8EGAem3kWC9R4L0E2wQkH4bCdZ7JEj/DyfqBhFlt7feAAAAAElFTkSuQmCC[/img][br]Find the degrees Fahrenheit for each of the following:[br]a) 0° Celsius = ____° Fahrenheit[br]b) 100° Celsius = ____° Fahrenheit[br]c) 25° Celsius = ____° Fahrenheit
a) 32° Fahrenheit[br]b) 212° Fahrenheit[br]c) 77° Fahrenheit
[img]data:image/png;base64,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[/img][br]The equation above represents a function. [br]Write an equation to represent the [b]inverse function[/b], in other words: if we know the temperature in degrees Fahrenheit, F, we can find the temperature in degrees Celsius, C.
[img]data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAIQAAAAiCAYAAACeAXFUAAAEUElEQVR4Ae2ZQVLcMBBFuUtSuQeVS5ArhCOQE3ABcgAOwJ6sWZMta7Zs2aRSTj2oPzRtqVvD2A7G6iqXbEmWfv/+3fLA0dCtM2AYODL3/bYzMHRBdBG8YqAL4hUd/aEL4oNr4O7ubvhxdvZ0nX4/He7v70OPuyBCetY/iBiurq52V+ZRF0TG0IrHqQ7fTk6Gm5ub4fHxscmTLogmmtY5CSFwTHz59Hn4enw8/L69TR1ZjSBQeKvKU68nmgAespCrZg8PD9U5jC1hqhRUi8xSQaCqnxcXO6WxqM6llg0yAC3jfAiVPojIALDpo6nUcn7OYexN1pF9ykD/wXZ5ebkbZw58aQ5iAi/rLGHsA4ZMhFVBKAgscn5+vnME8L+ur58Wx6G5DRyWSL8f6gejd1bvgXVqg1RbgsUHPMnoAzeBIKngCow2iRAFQl9CFOzlORJW2xYFAZlSfy3DyMzamN3gkHucAEcUVAXDEq09wYcvUxuZ79clsDZBSiKmj6DYd8V1lrlv8YFk0bqIDoyZjQRBEATcKt4vBNnR2ennv+UZ0SGIyMAIycyViQiRof45W3AiFFkp68HoBcF8fIi41pr7ttqPlovYZjYShDIuKy9LkA3JOBIZc8CqAOB0SyZEa+47BkaqQ0Y4c0oCF+dLcJr5NhKEzjpb/rJF/DjVgyC1XLUqQz/vR8cS5VZ7qGRD+CHYvS/RM4FUNc2wIhawlfyRrxJ1bU/8tcdNbd7b+/+O/7klgkvAWzdC6TjZctWySiRFOJRZqgiQxX30Dj7Ix5Y28pn9wMl+BLuU/Xqf40Q41ae2xVf20h6ZKFr8Ys7Y/swjiPFG+/co2FFw9f1gz27mQ3BkrYSVSSuvTHYzv/THH8YQwyHix0fhLu1hUWle1tp3nu8LggA4C2Vn93ixlx5lDcHJrtq52ZI1ZAxYs1L7gmy+O4INFh8sspkjrCYGELX4yjxEMa+vBUEQQByD7JoTiCXKQkBDQstVK3/0gwM8JdM4c2qiKr03Vx94/JFBn//5CVb/i0KCoCr+Xyt8QyACVQlaSzbqp29elb5QApmePI1KuMxZ2gg02Wq5Aac9uiQQ+m2VRDTeJx2Pdr2pfCKeUfL6fUa/MpjAIlQBlWSykAsx+JLoF5zyWUTZSsX+YBMmWp6XEin+2fMcTrh8JfPcWbyeQ1XSKbljLVUosCHCFo6KgrDAWBSF2aDY8bnvS2TPvWfL+uKF9hCDW8QzR3WgepIsGOsjyqxapII4xNkp3oVwCGtR9xT7LbmGfPMVYyoMCMB+l/DsK5nf690LAsAQR6XI1O2de8/PZCw+HVphIh8RgP2u+TCCiJzuY3UGEAPVlSqB+Log6lxtZoSjFkHQIoisIq3iyNhM9GZylB8EVAh+zWTWBZExtPJxfasghpZfil0QKw94BJ+jgu+IfT7GuyAiRjc41gWxwaBHLndBROxscKwLYoNBj1zugojY2eDYP6DzESd/x0qCAAAAAElFTkSuQmCC[/img][br]Solve the given equation for C.
Use your equation from above to find the degrees Celsius for each of the following:[br]a) 104° Fahrenheit = ____° Celsius[br]b) 50° Fahrenheit = ____° Celsius[br]c) 62.6° Fahrenheit = ____° Celsius
a) 40° Celsius[br]b) 10° Celsius[br]c) 17° Celsius
Here are the graphs of the two functions from above relating temperature in Celsius and in Fahrenheit, notice how the input and output variables are switched.[br][br][img]data:image/png;base64,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[/img][br]The two points on each graph mark the boiling temperature and freezing temperature. In both graphs, the boiling temperature, 100° C, is paired with 212° F, and the freezing temperature, 0° C, is[br]paired with 32° F, but the C-value and F-value show up in a different order in the coordinate pairs.