The population of the city in the year 2015 will be 51,600.
The rate of change is the speed at which variable changes over a specific period of time.
The population of the city in the year 2005 = 36,000
The population of the city in the year 2010 = 43,800
The change in population in 5 years is given by;
= Population in the year 2010 - Population in the year 2005
= 43,800 - 36,000
= 7800
The change in population in 5 years = 7800
Let us assume the number population in the year 2015 = x
Here, according to the question:
Since the change of rate is a linear growth since 2005.
The change in population every 5 years = 7800
The change in population in the next 5 years is;
Rate of change = Population in year 2015 - Population in the year 2010
7800 = x - 43,800
x = 7800 + 43800
x = 51,600
Hence, the population of the city in the year 2015 will be 51,600.
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(6a-3)=(7b-10)
Answer:
for A= and for B=
Step-by-step explanation:
For A
For B
a.5/2
b.2
c.1/2
The equation of the line perpendicular to the given line will be =
y = x + 17
We have a general equation of line as - 2x - 3y = 12 which passes through the point (16, -7).
We have to determine the general equation of the line perpendicular to this line.
The general equation of a straight line is as follows -
y = mx + c
where -
m - slope of line
c - intercept of line on y - axis.
According to question, we have -
Equation of Line = 2x - 3y = 12
Rearranging the above equation of line, we get -
3y = 2x - 12
y =
Therefore, the slope of this line will be = 2/3
Two lines which are perpendicular to each other have the following relation among their slopes =
m(1) x m(2) = -1
Therefore, the slope of line perpendicular to the given line will be -
m(2) = -3/2
Now, assume that the equation of line perpendicular to the given line be-
y = mx + c
y = x + c
Since, this line passes through the point (16, -7), therefore-
- 7 = + c
-7 + 24 = c
c = 17
Hence, the equation of the line perpendicular to the given line will be =
y = x + 17
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(See image) thanks!
The pair of radicals that is a like pair is and
Option C is correct
For two radicals to be similar, they must contain the same number in the root operator.
Two like radicals are in the form:
and
Since and are like terms, arithmetic operations such as addition, subtraction, multiplication, and division can be carried out on them
Considering the options given, only and are in the form and because they have equal value inside the root operator.
Therefore, the pair of radicals that is a like pair is and
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Answer:
I just finished taking this test and I just wanted to confirm for all you humans out there, that FencingParry4 is correct! (yay! wooo! celebra-ate!) the answer is indeed 7√3 and 9√3 Great job fencing!
Step-by-step explanation: