Physics Semester 1
SI Prefixes
1024 | Yotta(Y) | 10-1 | Deci(d) |
1021 | Zetta(Z) | 10-2 | Centi(c) |
1018 | Exa(E) | 10-3 | Milli(m) |
1015 | Peta(P) | 10-6 | Micro(u) |
1012 | Tera(T) | 10-9 | Nano(n) |
109 | Giga(G) | 10-12 | Pico(p) |
106 | Mega(M) | 10-15 | Femto(f) |
103 | Kilo(k) | 10-18 | Atto(a) |
102 | Hecto(h) | 10-21 | Zepto(z) |
101 | Deka(da) | 10-24 | Yocto(y) |
When adding/subtracting, use the least precise measurement of the digits
When multiplying/dividing, use the amount of sig figs that are in the number with the least amount of sig figs
Sig Fig Rules:
Non zero digits are always significant
All final zeroes after decimal point are significant
Zeroes between 2 other sig figs are always significant
Zeroes used only for spacing the decimal point are not significant
Ex: 0.007 is 1 sig fig
Review Topics for Kinematics:
Systems and units of measurement
Proper measurement using scientific equipment
Sig figs in measurement (including averaging) and calculations
Identifying and classifying types of variables (dependent and independent)
Distinguishing between position, displacement, distance, speed, velocity, acceleration
Creation and interpretation of appropriate graphs from experimental data
Use of graphs for determining other physical quantities
Development of complete and proper math models from experimental data
Providing physical interpretations of the various coefficients and constants in any math models used to describe the motion of a particular object
Knowing the various mathematical and physical relationships between position-time(d-t), velocity-time(v-t), and acceleration-time(a-t) graphs, that is, given one of the three graphs, should be able to produce the others)
Descriptions of motions, including positions and displacement of an object, relationships between the signs of the direction of travel (same as the direction of the velocity) and the acceleration for an object that is speeding up or slowing down
Drawing and interpreting vector diagrams for physical situations
Creation and interpretation of strobe diagrams and motion maps
Problem solving for one dimensional, uniformly accelerated objects, including correct usage of kinematic relationships