Identify the functions of and problems with schemas.

1 answer:

5 0

The Functions of Schemas:
1. Schemas help us to quickly interpret and categorize information. They allow us to make sense of the world around us by organizing it into meaningful categories and providing us with a framework for understanding and interpreting new information.

Problems with Schemas:
1. Schemas can lead to oversimplification and premature closure. Once we have a schema in place, we may be inclined to assume that it is the only way to interpret a situation or to assume that all new information will fit into the same categories. This can lead to inaccurate interpretations or assumptions.

What is Schemas?
Schemas are mental structures that help organize and interpret information. They are used to interpret sensory information, organize memories, and make predictions about the future. Schemas provide a framework for understanding and interpreting the world around us. They influence the way we perceive, think, and act. Schemas are often developed through experience and can be used to guide behavior. They can also be used to understand how people create meaning in their lives. Schemas are constantly evolving and changing as we encounter new experiences. They help us make sense of the world around us and can be used to explain why people behave the way they do.

To learn more about Schemas
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3 years ago

Soon Yi loves to bake, and she is making flaky pastry. Soon Yi starts with a layer of dough 222 millimeters (\text{mm})(mm)left

frozen [14]

Answer:

3 times

Explanation:

When the dough is folded, it increases by a constant factor. We can model the growth of the thickness using the exponential growth model

$T(n)=T_0(1+r)^n$

Where:

Initial thickness, $T_0$ = 2mm

Growth factor, r =8%=0.08

We want to find the smallest number of times Soon Yi will have to roll and fold the dough so that the resulting dough is at least 2.5mm.

i.e When $T(n)\geq 2.5$ mm$

$2(1+0.08)^n\geq 2.5\\2(1.08)^n\geq 2.5\\$Divide both sides by 2$\\\dfrac{2(1.08)^n}{2}\geq \dfrac{2.5}{2}\\\\1.08^n\geq 1.25\\\\$Change to logarithm form\\n \geq \log_{1.08}1.25\\\\n\geq \dfrac{\log 1.25}{\log 1.08} \\\\n\geq 2.9$