Answer:
In the ideal sense, if Morgandi can transfer the knowledge she acquired from using the measuring tools while cooking to her math class, she will be able to learn the math quicker.
She will find it much easier than Eric to understand the math lessons about fractions
Morgandi was actively learning about fractions so she was practicing fractions. For Eric, he is probably learning about fractions for the first time so it will take time and practice for him to grasp the concept. If he is learning cognitively, he will need to actively practice fractions, for example, helping their mother cook and using measuring tools.
It will be easier for her as the math class will be like her cookng experience.Her mind may process the information in a way that it relates to her cooking experience.Morgandi is said to bring more interest to the learning situation than Eric.
She already has experience with the subject so it should be easier for her to learn. However, she may have to build her procedural knowledge, such as how to divide and multiply the fractions. Eric, however, who has never used fractions will have to obtain both declarative and procedural knowledge. He will have to learn general knowledge about fractions as well as how to divide and multiply them. Because of this, Eric will most likely take longer to learn the material.
Explanation:
in the learning process, an important factor to look to is what the individual brings to new learning situations. Having a foundational knowledge on which to construct additional knowledge will give one an edge over another as in the case of Morgandi who has a back up experience of cooking than Eric
The numbers of immigrants who entered the United States during the Industrial Age was in the hundreds of thousands.
Political factions or parties began to form during the struggle over ratification of the federal Constitution of 1787. Friction between them increased as attention shifted from the creation of a new federal government to the question of how powerful that federal government would be.
A function is a relationship between a set of inputs known as the domain and a set of outputs known as the range, where each input is only given one value.
Thus, Not a function is the correct phrase.
<h3>Which group of values constitutes a function?</h3>
A relation is a function where each input value yields one and only one output value. Graphs, tables, and ordered pairs can all be used to represent functions.
The domain is the set of input values, while the range is the set of output values. A set of ordered pairs that contain only unique ordered pairs with unique x coordinates is referred to as a function. A function is defined by an equation that generates a set of ordered pairs.
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