INVERSE TRIGONOMETRIC FUNCTIONS 1. For his Christmas holiday, Hill drives up a sloping mountain with a fuel efficiency of 35 miles per gallon. He spends around 8 gallons of fuel to get to the peak. However, upon checking his GPS, the GPS tells him he has only traveled 240 miles. Hill theorizes that this is because the GPS does not account for the mountain's slope. What is the mountain's angle of elevation?
INVERSE TRIGONOMETRIC FUNCTIONS 1. For his Christmas holiday, Hill drives up a sloping mountain with a fuel efficiency of 35 miles per gallon. He spends around 8 gallons of fuel to get to the peak. However, upon checking his GPS, the GPS tells him he has only traveled 240 miles. Hill theorizes that this is because the GPS does not account for the mountain's slope. What is the mountain's angle of elevation?
INVERSE TRIGONOMETRIC FUNCTIONS 1. For his Christmas holiday, Hill drives up a sloping mountain with a fuel efficiency of 35 miles per gallon. He spends around 8 gallons of fuel to get to the peak. However, upon checking his GPS, the GPS tells him he has only traveled 240 miles. Hill theorizes that this is because the GPS does not account for the mountain's slope. What is the mountain's angle of elevation?
Transcribed Image Text:INVERSE TRIGONOMETRIC FUNCTIONS
1. For his Christmas holiday, Hill drives up a sloping
mountain with a fuel efficiency of 35 miles per
gallon. He spends around 8 gallons of fuel to get to
the peak. However, upon checking his GPS, the GPS
tells him he has only traveled 240 miles. Hill
theorizes that this is because the GPS does not
account for the mountain's slope. What is the
mountain's angle of elevation?
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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