A satellite orbiting the Earth is rotating twice a minute. As the satellite turns an instrument on the side of the satellite is periodically heated the by the sun then cools as it moves into the shady side of the satellite. The instrument reaches a maximum temperature of 50◦C and a minimum temperature of -10◦C. Supposing that t = 0 corresponds to the time the temperature of the instrument is at its highest write down a trigonometric function that captures this behaviour. Sketch the temperature of the instrument over one minute (that is two revolutions of the satellite).
A satellite orbiting the Earth is rotating twice a minute. As the satellite turns an instrument on the side of the satellite is periodically heated the by the sun then cools as it moves into the shady side of the satellite. The instrument reaches a maximum temperature of 50◦C and a minimum temperature of -10◦C. Supposing that t = 0 corresponds to the time the temperature of the instrument is at its highest write down a trigonometric function that captures this behaviour. Sketch the temperature of the instrument over one minute (that is two revolutions of the satellite).
A satellite orbiting the Earth is rotating twice a minute. As the satellite turns an instrument on the side of the satellite is periodically heated the by the sun then cools as it moves into the shady side of the satellite. The instrument reaches a maximum temperature of 50◦C and a minimum temperature of -10◦C. Supposing that t = 0 corresponds to the time the temperature of the instrument is at its highest write down a trigonometric function that captures this behaviour. Sketch the temperature of the instrument over one minute (that is two revolutions of the satellite).
A satellite orbiting the Earth is rotating twice a minute. As the satellite turns an instrument on the side of the satellite is periodically heated the by the sun then cools as it moves into the shady side of the satellite. The instrument reaches a maximum temperature of 50◦C and a minimum temperature of -10◦C. Supposing that t = 0 corresponds to the time the temperature of the instrument is at its highest write down a trigonometric function that captures this behaviour. Sketch the temperature of the instrument over one minute (that is two revolutions of the satellite).
Expression, rule, or law that gives the relationship between an independent variable and dependent variable. Some important types of functions are injective function, surjective function, polynomial function, and inverse function.
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