Answer: try to do the equation from this example
Step-by-step explanation: The point-slope equation is used when one point and the slope are known. It is:
y
−
y
1
=
m
(
x
−
x
1
)
,x-
where
(
x
1
,
y
1
)
is the known point, in this case,
(
2
,
5
)
, and
m
is the slope, in this case
m
=
3
.
Substitute the known values into the equation.
y
−
5
=
3
(
x
−
2
)
⇐
point-slope form
This equation can be further simplified.
y
−
5
=
3
x
−
6
Add
5
to both sides.
y
=
3
x
−
6
+
5
Simplify.
y
=
3
x
−
1
⇐
slope-Intercept form:
y
=
m
x
+
b
, where
m
is the slope, and
b
is the y-Intercept.
graph{y-5=3(x-2) [-18.79, 8.62, -7.36, 6.35]}
Hi there!
To find equivalent fractions, we need to multiply both the numerator and the denominator by the same number.
These equivalent fractions are the original fractions multiplied by 2/2:
2/3 = 4/6
1/2 = 2/4
5/12 = 10/24
Hope this helps!
The value of r so the line that passes through (-5,2) and (3,r) has a slope of -1/2 is -2
<u>Solution:</u>
Given that line is passing through point (-5, 2) and (3, r)
Slope of the line is 
Need to determine value of r.
Slope of a line passing through point 
is given by following formula:
--- eqn 1
On substituting the given value in (1) we get
Hence the value of "r" is -2
Answer:
False
Step-by-step explanation:
A composite figure would be any irregular shapes and can be made up of multiple shapes
Answer:
The estimated Rabbit population by the year 2036 is 32,309 rabbits
Step-by-step explanation:
In this question, we are expected to use the exponential decay function to estimate population of rabbits in a certain year.
An exponential decay function refers to an equation that estimates the value of a parameter(dependent parameter) at a certain value of the independent parameter given that the independent parameter decreases at a certain constant rate.
Firstly, what we need to do is to write the decay function. To do this, we shall be representing the population by variable P, the rate by r , the number of years by t and the initial population by I
Mathematically, we have the decay function as;
P = I(1-r)^t
From the question, we identify these values as;
P = 144,000 : r = 7.2% = 7.2/100 = 0.072, I = 144,00 and t = 2036-2016 = 20 years
Let's plug these values;
P = 144,000(1-0.072)^20
P = 144,000(0.928)^20
P= 32,309
