Science Standards
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Life Science |
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Unifying Concepts and Processes |
Differentiation is the process (or the result of that process)
by which cells and/or tissues undergo a progressive specialization of
form or function.
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Mathematics Standards
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Algebra |
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Conceptual Underpinnings of Calculus |
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Geometry from an Algebraic Perspective |
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Mathematical Connections |
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Mathematics as Problem Solving |
Science Standards
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Physical Science |
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Science and Technology |
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Unifying Concepts and Processes |
The forces acting on a surface can be separated into components
perpendicular (normal) to and tangential to the surface. The normal force
causes a normal stress and the tangential force is responsible for a tangential,
or shear, stress acting on the surface. Shear forces cause contiguous
parts of a structure or liquid to slide relative to each other.
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Science Standards
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Physical Science |
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Science and Technology |
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Sciences in Personal and Social Perspectives |
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Unifying Concepts and Processes |
Electrophoresis is the separation of a substance based on the
electrical charge of the molecule and its motion in an applied electric
field.
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Science Standards
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Physical Science |
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Science and Technology |
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Science in Personal and Social Perspectives |
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Unifying Concepts and Processes |
An exception to the standard combustion process is hypergolic
combustion. In this situation, a fuel and an oxidizer spontaneously react
on contact without the need for an ignition stimulus. The jets used to
maintain and change the Shuttle's orientation when in orbit are powered
by hypergolic reactions.
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Mathematics Standards
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Computation and Estimation |
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Discrete Mathematics |
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Mathematical Connections |
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Mathematics as Communication |
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Mathematics as Problem Solving |
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Mathematics as Reasoning |
Science Standards
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Physical Science |
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Science as Inquiry |
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Science and Technology |
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Unifying Concepts and Processes |
The creation and use of mathematical models is a key element
of science, engineering, and technology. Modeling begins with identifying
the physical and chemical phenomena involved in an experiment. Associated
mathematical equations such as equations of motion are then identified.
These governing equations are solved in order to predict important aspects
of the experiment behavior, using appropriate values of experiment parameters
such as density, composition, temperature, and pressure. Simple mathematical
models can be solved by hand, while more complex experiments are generally
modeled using sophisticated algorithms on high speed computers.
In microgravity research, scientists use modeling in preparation for
flight experiments and in analysis of the results. Models and experiment
procedures are fine-tuned based on comparisons between model predictions
and the results of ground-based microgravity experiments (for example,
drop facilities and parabolic aircraft flights). This preliminary work
allows researchers to best take advantage of space flight opportunities.
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