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alayciaruffin076
24.05.2020 •
Mathematics
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Ответ:
A = 110.9 ft²
Step-by-step explanation:
Assuming that the triangle is equilateral, all of the sides are 16 ft. You also have to find the height of the triangle to find the area. Use Pythagorean Theorem to find the height.
a² + 8² = 16² Simplify
a² + 64 = 256
- 64 - 64 Subtract
a² = 192 Take the square root of both sides
a = √192
Now you can solve for the area using the following equation.
A =
bh Substitute
A =
(16)(√192) Multiply
A = 8(√192) Multiply
A = 110.9 ft²
If this answer is correct, please make me Brainliest!
Ответ:
In exponential growth of functions, the function becomes a constant function if the base of exponents is equal to 1 and the function will become a decreasing function when the value of the base of the exponent lies between
.
Further explanation:
The exponential function is
.
The behavior of the graph changes with respect to
as the graph will increase when
and graph will decrease when
.
Given:
In the exponential growth functions the base of the exponent must be greater than
.
Calculation:
The exponential growth function is
where,
is the base of the exponent and
is the initial value and
is the number of time interval that have passed.
Substitute
in the exponential function.
Therefore, the value of the function will be a constant function if the base of the exponent is
.
Figure 1 (attached in the end) represents the graph for the case
.
The value of
in the exponential functions can be written as,
The graph of exponential function where
is greater than
is shown in the Figure 2 (attached in the end).
The value of
in the decay functions can be written as,
The term
is the rate of change. It can be either growth rate or decay rate.
The value of
will vary from
to
.
If we substitute any value of
in the equation (2) then the value of
will always lie between
to
.
Since the graph decreases when
.
Therefore, the exponential function will become a decreasing function if the base of the exponent is between
.
It can better understand through the graph of
where,
is the real number and the base of the exponent
lies between
is shown in the Figure 3.
Learn more:
1. Learn more about domain and range of the function
2. Learn more about composition of function
3. Learn more about the inverse of the function
Answer details:
Grade: High school
Subject: Mathematics
Chapter: Function
Keywords: Exponential function, base, exponent, variable, decay function, growth function, decreasing function, increasing function, constant functions, behavior of the graph, base change in exponential function.