66. Rams' Horns The average annual increment in the horn length (in centimeters) of bighorn rams born since 1986 can be approximated by $$ y=0.1762 x^{2}-3.986 x+22.68 \text {, } $$ where $$ x $$ is the ram's age (in years) for $$ x $$ between 3 and 9 . Inte- grate to find the total increase in the length of a ram's horn during this time. Source: Journal of Wildlife Management. 67. Beagles The daily energy requirements of female beagles who are at least 1 year old change with respect to time according to the function $$ E(t)=753 t^{-0.1321} \text {, } $$ where $$ E(t) $$ is the daily energy requirement (in kJ/ $$ \left.W^{0.67}\right) $$, where $$ W $$ is the dog's weight (in kilograms) for a beagle that is $$ t $$ years old. Source: Journal of Nutrition. a. Assuming 365 days in a year, show that the energy require- ment for a female beagle that is $$ t $$ days old is given by $$ E(t)=1642 t^{-0.1321} $$. b. Using the formula from part a, determine the total energy requirements (in kJ/ $$ W^{0.67} $$ ) for a female beagle between her

Question

Mcdonald Li · Accepted Answer

For Rams' Horns, the total increase in horn length from age 3 to 9 is approximately 33.628 cm. For Beagles, the energy requirement for a beagle that is $$ t $$ days old is given by $$ E(t) = 1642 t^{-0.1321} $$. The total energy requirements for a female beagle between her first and ninth year can be calculated by integrating $$ E(t) $$ from 365 to 3285 days.

Upstudy ThothAI Solution

Quick Answer

Step-by-step Solution

Upstudy ThothAI Solution

Quick Answer

Step-by-step Solution

Related Questions