Question

help

Answer 1

First you will focus on actual viral growth inside a human body. Pick a virus
and research its growth rate. If you are having trouble finding a growth rate
for a specific virus, make up your own growth rate. Use your growth rate to
create an exponential growth function. Make a table for the number of virions
(virus particles) that can grow inside a human body. Start with one virion on
the first day, and continue the table for two weeks. How does that compare to
the number of cells in a person’s body? You will submit the following.
a. a comparison to the overall number of cells
b. a growth function
c. a table of virions

Answer 2

@triciaal

Answer 3

i want the growth rate to be 5

Answer 4

sounds like a bio project

Answer 5

its for algebra 2

Answer 6

we are doing logs and crap

Answer 7

this is only part 1 of 6

Answer 8

a rate has to have units its a ratio of the 2 quantities how many what per whatever

Answer 9

this is why i hate honors and i have to take ap cal my senior year :(

Answer 10

so 5 day 2 25 like that

Answer 11

example 5 virons per day

Answer 12

that's when the fun begins

Answer 13

so my table would be
day 1 5
day 2 10
and so on ?

Answer 14

kind of
not a linear function
basically exponential means not even and very fast
example your squares 1,4, 9 .16 increasing but not the same amount each time and by a lot more the next time

Answer 15

@mathmate please help with this

Answer 16

day 1 5
day 2 25
day 3 125?

Answer 17

sorry i have to leave

Answer 18

@zepdrix please help

Answer 19

@bonnieisflash1.0

Answer 20

how is this algebra

Answer 21

its algebra 2 its really more pre cal stuff we are learning

Answer 22

this should help

Answer 23

thats only part 1

Answer 24

oh crap okay

Answer 25

where is part two

Answer 26

i have 6 parts

Answer 27

holy i can help than i think

Answer 28

lol i did part 4 yay welcome to honors lol

Answer 29

okay

Answer 30

where are the other parts

Answer 31

@kaylak12345 are you there

Answer 32

sorry working on some parts

Answer 33

okay

Answer 34

where she go

Answer 35

im here and i have a few patrs left

Answer 36

okay

Answer 37

almost done lol apparently im smart

Answer 38

what school do you go to jw

Answer 39

how do you make a growth function

Answer 40

sry afk

Answer 41

Calculates predicted exponential growth by using existing data. GROWTH returns the y-values for a series of new x-values that you specify by using existing x-values and y-values. You can also use the GROWTH worksheet function to fit an exponential curve to existing x-values and y-values.

Answer 42

im almost done it ok

Answer 43

GROWTH(known_y's, [known_x's], [new_x's], [const])

The GROWTH function syntax has the following arguments:

Known_y's Required. The set of y-values you already know in the relationship y = b*m^x.

If the array known_y's is in a single column, then each column of known_x's is interpreted as a separate variable.

If the array known_y's is in a single row, then each row of known_x's is interpreted as a separate variable.

If any of the numbers in known_y's is 0 or negative, GROWTH returns the #NUM! error value.

Known_x's Optional. An optional set of x-values that you may already know in the relationship y = b*m^x.

The array known_x's can include one or more sets of variables. If only one variable is used, known_y's and known_x's can be ranges of any shape, as long as they have equal dimensions. If more than one variable is used, known_y's must be a vector (that is, a range with a height of one row or a width of one column).

If known_x's is omitted, it is assumed to be the array {1,2,3,...} that is the same size as known_y's.

New_x's Optional. Are new x-values for which you want GROWTH to return corresponding y-values.

New_x's must include a column (or row) for each independent variable, just as known_x's does. So, if known_y's is in a single column, known_x's and new_x's must have the same number of columns. If known_y's is in a single row, known_x's and new_x's must have the same number of rows.

If new_x's is omitted, it is assumed to be the same as known_x's.

If both known_x's and new_x's are omitted, they are assumed to be the array {1,2,3,...} that is the same size as known_y's.

Const Optional. A logical value specifying whether to force the constant b to equal 1.

If const is TRUE or omitted, b is calculated normally.

If const is FALSE, b is set equal to 1 and the m-values are adjusted so that y = m^x.