4,000,702
Hope this helped :)
Answer:
The maximum length of the string is 8 cm exactly
Step-by-step explanation:
* Lets explain how to solve the problem
- To find the maximum length of the the string that can be used to
measure the sides of a box exactly find the highest common factor
of the dimensions of the box
- The length , breadth and height is 32 cm, 16 cm and 8 cm
∵ The length = 32 cm
∵ The breadth = 16 cm
∵ The height = 8 cm
- Lets find their factors
∵ 32 = 2 × 2 × 2 × 2 × 2
∵ 16 = 2 × 2 × 2 × 2
∵ 8 = 2 × 2 × 2
∴ The highest common factor = 2 × 2 × 2
∴ The highest common factor is 8
∴ The maximum length of the string that can be used to measure
the sides of a box exactly is 8 cm
15/72=5/24
Divide both by three.
:)
Set the radicand in
√
x
−
5
x
-
5
greater than or equal to
0
0
to find where the expression is defined.
x
−
5
≥
0
x
-
5
≥
0
Add
5
5
to both sides of the inequality.
x
≥
5
x
≥
5
The domain is all values of
x
x
that make the expression defined.
Interval Notation:
[
5
,
∞
)
[
5
,
∞
)
Set-Builder Notation:
{
x
|
x
≥
5
}
{
x
|
x
≥
5
}
The range of an even indexed radical starts at its starting point
(
5
,
0
)
(
5
,
0
)
and extends to infinity.
Interval Notation:
[
0
,
∞
)
[
0
,
∞
)
Set-Builder Notation:
{
y
|
y
≥
0
}
{
y
|
y
≥
0
}
Determine the domain and range.