composite
(noun)
a function of a function
Examples of composite in the following topics:
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Inverses of Composite Functions
- A composite function represents, in one function, the results of an entire chain of dependent functions.
- In mathematics, function composition is the application of one function to the results of another.
- In general, the composition of functions will not be commutative.
- A composite function represents in one function the results of an entire chain of dependent functions.
- g ∘ f, the composition of f and g.
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Composition of the Rwandan Population
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The Law of Definite Composition
- The law of definite composition states that chemical compounds are composed of a fixed ratio of elements as determined by mass.
- French chemist Joseph Proust proposed the law of definite composition or proportions based on his experiments conducted between 1798 and 1804 on the elemental composition of water and copper carbonate.
- The law of definite composition has applications to both molecular compounds with a fixed composition and ionic compounds as they require certain ratios to achieve electrical neutrality.
- There are some exceptions to the law of definite composition.
- In addition, the law of definite composition does not account for isotopic mixtures.
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Percent Composition of Compounds
- The percent composition (by mass) of a compound can be calculated by dividing the mass of each element by the total mass of the compound.
- Another convenient way to describe atomic composition is to examine the percent composition of a compound by mass.
- Butane's percent composition can be calculated as follows:
- This video shows how to calculate the percent composition of a compound.
- Translate between a molecular formula of a compound and its percent composition by mass
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Body Fluid Composition
- The composition of tissue fluid depends upon the exchanges between the cells in the biological tissue and the blood.
- The composition of tissue fluid depends upon the exchanges between the cells in the biological tissue and the blood.
- This means that fluid composition varies between body compartments.
- Due to the varying locations of transcellular fluid, the composition changes dramatically.
- Describe the composition of intracellular and extracellular fluid in the body
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Composition of Functions and Decomposing a Function
- The resulting function is known as a composite function.
- The open circle symbol, $∘$, is called the composition operator.
- It is important to understand the order of operations in evaluating a composite function.
- Less formally, the composition has to make sense in terms of inputs and outputs.
- Practice functional composition by applying the rules of one function to the results of another function
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Compositional Balance
- Compositional balance refers to the placement of the artistic elements in relation to each other within a work of art.
- When balanced, a composition appears more stable and visually pleasing.
- The three most common types of compositional balance are symmetrical, asymmetrical, and radial.
- Radial balance refers to circular elements in compositions.
- Categorize the elements of compositional balance in a work of art
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Free Energy Changes for Nonstandard States
- If the reaction begins at a composition to the left of point 1 on the diagram, $\Delta G$ will be negative and the composition will move to the right.
- Similarly, if the reaction begins with a composition to the right of point 1 on the diagram, $\Delta G$ will be positive and the composition will move to the left.
- If the reaction starts at a composition to the right of point 3 on the diagram, the composition will tend to move to the left.
- As the reaction proceeds to the right, the composition changes, and $\Delta G$ begins to fall.
- The composition of the system remains permanently at its equilibrium value.
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The Chain Rule
- The chain rule is a formula for computing the derivative of the composition of two or more functions.
- The chain rule is a formula for computing the derivative of the composition of two or more functions.
- That is, if $f$ is a function and $g$ is a function, then the chain rule expresses the derivative of the composite function $f \circ g$ in terms of the derivatives of $f$ and $g$.
- Calculate the derivative of a composition of functions using the chain rule
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The Chemical Composition of Plants
- Since plants require nutrients in the form of elements such as carbon and potassium, it is important to understand the chemical composition of plants.