Free Online Flashcard Deck

1 Physical Foundations for Biology and Medicine Free Online FlashCards

Study 1 Physical Foundations for Biology and Medicine with 12 free online flashcards. Review key terms, definitions, and concepts with this interactive flashcard deck.

12 cards
01
Front

What makes a numerical measurement a physical quantity?

Back

A physical quantity is a measurable property expressed as a number multiplied by a unit; the unit gives the number its meaning.

02
Front

Which seven units are the SI base units?

Back

The seven SI base units are the meter, kilogram, second, ampere, kelvin, mole, and candela.

03
Front

What is the SI unit of pressure, in base units?

Back

Pressure is force per area: its SI unit is the pascal, equivalent to N/m2\text{N}/\text{m}^2 or kg⋅m−1⋅s−2\text{kg}\cdot\text{m}^{-1}\cdot\text{s}^{-2}.

04
Front

How does a milligram compare with a microgram?

Back

A milligram is 10−310^{-3} grams and a microgram is 10−610^{-6} grams, so a milligram is one thousand times larger.

05
Front

What does dimensional analysis check in an equation?

Back

Every term in a valid equation must have compatible dimensions; for example, pressure cannot be added to velocity.

06
Front

How should reported precision reflect measurement uncertainty?

Back

Report precision in a way that reflects the measurement’s uncertainty, rather than implying more certainty than the instrument supports.

07
Front

How do surface area and volume scale with length factor kk?

Back

If a structure’s length scales by kk while shape stays the same, surface area scales by k2k^2 and volume by k3k^3.

08
Front

What do the terms in the allometric relationship y=aMby=aM^b represent?

Back

In y=aMby=aM^b, MM is a size measure, yy is the trait, aa is a fitted coefficient, and bb is the scaling exponent.

09
Front

Is an allometric exponent universal across biological traits?

Back

No: the exponent must be estimated for the population and trait studied; biological scaling relationships are not necessarily universal.

10
Front

What are the main steps in building and checking a physical model?

Back

Define the system and question, choose variables and scales, state assumptions, select governing relationships, check dimensions and limiting cases, then compare predictions with measurements.

11
Front

Why must a physical model state its assumptions?

Back

Assumptions simplify analysis but limit where the model’s results apply; they should suit the question being asked.

12
Front

How does a distributed model differ from a lumped model?

Back

A lumped model uses a few average variables; a distributed model represents how quantities vary over space or time.