The body mass index (BMI) of a person is defined by B ( m , h ) = m h 2 where m is the person’s mass (in kilograms) and h is the height (in meters). Draw the level curves B ( m , h ) = 18.5, B ( m , h ) = 25, B ( m , h ) = 30, and B ( m , h ) = 40. A rough guideline is that a person is underweight if the BMI is less than 18.5; optimal if the BMI lies between 18.5 and 25; overweight if the BMI lies between 25 and 30; and obese if the BMI exceeds 30. Shade the region corresponding to optimal BMI. Does someone who weighs 62 kg and is 152 cm tall fall into this category?
The body mass index (BMI) of a person is defined by B ( m , h ) = m h 2 where m is the person’s mass (in kilograms) and h is the height (in meters). Draw the level curves B ( m , h ) = 18.5, B ( m , h ) = 25, B ( m , h ) = 30, and B ( m , h ) = 40. A rough guideline is that a person is underweight if the BMI is less than 18.5; optimal if the BMI lies between 18.5 and 25; overweight if the BMI lies between 25 and 30; and obese if the BMI exceeds 30. Shade the region corresponding to optimal BMI. Does someone who weighs 62 kg and is 152 cm tall fall into this category?
The body mass index (BMI) of a person is defined by
B
(
m
,
h
)
=
m
h
2
where m is the person’s mass (in kilograms) and h is the height (in meters). Draw the level curves B(m, h) = 18.5, B(m, h) = 25, B(m, h) = 30, and B(m, h) = 40. A rough guideline is that a person is underweight if the BMI is less than
18.5; optimal if the BMI lies between 18.5 and 25; overweight if the BMI lies between 25 and 30; and obese if the BMI exceeds 30. Shade the region corresponding to optimal BMI. Does someone who weighs 62 kg and is 152 cm tall fall into this category?
An object weighting w pounds on the surface of the earth, will weight
wR²
W(x) =
x2 R.
at distance z from the center of the earth, where R = 3,960 miles is the radius of the earth.
Use linear approximation to estimate the weight lost by a 160 lb passenger flying in an
airplane at an altitude h of 6 miles.
The cost of fuel consumed by a locomotive is proportional to the square of the speed and is equal to Q1600/h when the speed is 40km/h. Regardless of the speed, the cost per hour increases, for other reasons, by Q3600/h.
a) Calculate the speed at which the locomotive must go so that the cost per kilometer is minimum.
Calculate the area of the trapezoid top length = 5m the height = 12 m and left slope = 3:1 right slope =2: 1 ?
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