Answer:
Step-by-step explanation:
Given two parametric equations 
and 
, the first derivative can be found using the following equation:
In this problem, 
and 
. Finding the derivative of each of these functions with respect to 
gives us the following:
Because , that means the function is a vertical line and has an infinite first derivative.
1) <u>Growth:</u> A housecat grows, just like any living creature
2) <u>Metabolism:</u> Like us human, housecats also have metabolism, which helps it maintain life
3) <u>Reproduction:</u> To continue to animal race of cats, they must be able to reproduce, or else they would go extinct
4) <u>Cellular Organization:</u> Each Cell must perform their duty, or else the cat would die
5) <u>Homeostasis:</u> Each cat must have an equilibrium, such as balance, balance of temperature of cat vs. the nature, etc.
6) <u>Heredity:</u> Each cat must inherit traits from it's ancestor that allows it to survive better in the earth
7) <u>Response to stimuli:</u> Each cat must be able to detect changes in the internal and external environment
hope this helps
Steps:
1. Draw a long box
2. Draw a horizontal line down the center of the box
3. Draw three equal sections in the top half ; shade in 1 segment
4. Draw 6 equal sections in the bottom half; shade in 2
It does not say simple or compound interest.
Simple interest is rarely used these days, so assume compound.
Use the standard formula:
future value = present value*(1+rate/n)^(nt)
n=number of times interest is compounded per year (=1)
t=number of years
Plugging values,
200=100(1.09)^t
1.09^t = 2
take log
t(log(1.09))=log 2
t=log(2)/log(1.09)=0.6931/0.08618=8.04 years.
