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vova2212 [387]
1 year ago
15

Find domain and range

Mathematics
1 answer:
Nina [5.8K]1 year ago
5 0

In order to identify the values of the independent variable x and acquire the domain, we simply solve the equation y = f(x).Simply put, x=g(y) will calculate the function's range after we identify g's domain (y).

What are a relationship's domain and range?

  • The collection of all conceivable independent values that a function or relation may take is known as its domain.It is the compilation of every potential input.The collection of all potential dependent values that a function or relation can generate from its domain values is known as its range.
  • Graphs can be used as another tool for determining the domain and range of functions.The domain of a graph is made up of all the input values displayed on the x-axis since the term "domain" refers to the set of potential input values.The various output values are represented on the y-axis as the range.

Each given relation's scope and domain are as follows:

1. Range: 0.0, 0.5, 1.0,1.5,2.0 Domain: -10,-5,o,5,10

  • The symbol for a pair of relationship values is (x, y).

  • All x-values make up the domain of a relation.

  • The range includes all y-values.

As a result, each relation's domain and range are as follows:

Domain  -10,-5,o,5,10

Range  0.0, 0.5, 1.0,1.5,2.0

To learn more about domain and range refer

brainly.com/question/1579288

#SPJ13

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A rectangular lamina of uniform density is situated with opposite corners at (0,0) and (15,4). calculate its radii of gyration a
Sphinxa [80]
First, you have to find the moment of inertia along the x and y axes. Constant density is denoted as k.


I_{x}= \int\limits^15_0\int\limits^4_0 {k y^{2} } \, dx  dy= \frac{1}{3}k (15-4)^4=4880.33k

I_{y}= \int\limits^15_0\int\limits^4_0 {k x^{2} } \, dx  dy= \frac{1}{3}k (15-4)^4=4880.33k

Then, the radii of gyration for

x = √[I_x/m]
y = [I_y/m]

where m = k(15-4)² = 121k. Then,

x = y = [4880.33k/121k] = 40.33

I hope I was able to help you. Have a good day.
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Any one help with a step by step answer so I can write notes for future reference when working out similar questions? I need hel
max2010maxim [7]

Answer:

<em>Volume = ( About ) 2406.165 cm^3</em>

Step-by-step explanation:

If you consider a cube or a rectangular prism, you could identify it's volume through the multiplication of it's Base by height. A pyramid has 1 / 3rd that volume, so in order to take a volume of the figure to the left, we would multiply Base * height and take 1 / 3rd of that;

Square Pyramid,\\Base ( Square ) = a^2, a = length = 17.2 cm\\Height = 24.4 cm\\\\Volume = 1 / 3 ( Base ) ( Height ),\\Volume = 1 / 3 ( ( 17.2 )^2 )( 24.4 ),\\Volume = 1 / 3( 295.84 )( 24.4 ),\\\\Volume = 98.6133333333( 24.4 ),\\Volume = 2406.16533333,\\\\Volume = ( About ) 2406.165

<em>Solution ⇒ ( About ) 2406.165 cm^3</em>

<em />

Hope that helps!

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Step-by-step explanation:

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