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Speed and distance are examples of scalar quantities, meaning they only have magnitude. Velocity and displacement are vector quantities, meaning they have both magnitude and direction.
Examples of scalar quantities:
speed (s) - 10 m/s or 36 km/h
distance (d) - 100 m or 0.1 km
Examples of vector quantities:
velocity (v) - 10 m/s [E] or 36 km/h [E]
displacement (Δd) - 100 m [E] or 0.1 km [E]
The value in square brackets (for vector quantities) indicate direction and include, but not limited to:
[S], [N], [E], [W], [45°], [45° E of S], [45° S of E], [forward], [backward] [up/↑], [down/↓], etc...
Wiki User
∙ 12y ago
Wiki User
∙ 13y agoNo. If you need a vector, you call it a "velocity".
Wiki User
∙ 11y agoNo, speed is a scalar quantity which means it has magnitude only. Whereas, velocity is speed in a given direction, meaning it is a vector quantity.
Wiki User
∙ 12y agofalse
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What is an equidistance?
An equidistance is an equal distance from one pair of objects compared to another pair of objects, or from one object to two separate objects.
How are the forces in each force pair related?
how the force in each force pair related
The force between a pair of 0.001 C charges is 200 N What is the distance between them?
6.7m
What is the scientific definition of graph?
A diagram showing the relation between variable quantities, typically of two variables, each measured along one of a pair of axes at right angles.
How much work will it take to lift a 2-kg pair of hiking boots 2 meeters off the ground and onto a shelf in your closet?
Work = (force) x (distance) = (weight) x (distance) = (mass x gravity) x (distance)= (2 x 9.8) x (2) = 39.2 joules
If you have selected a coordinate system you can express a two-dimensional vector using a pair of quantities known collectivelly as?
Components.
What are sums or pairs?
I'm not sure what you are asking. Sums represent either an increase of one quantity by another quantity, or a combination of two quantities. Two of anything is a pair. Did you mean to ask, "What are sums of pairs?" One common use of a pair in mathematics is an ordered pair, such as (2,3). This can represent a coordinate in a graph, or it can represent a vector. If pairs represent a vector, you add the components, so (2,3) + (40,50) = (42, 53).
In a line graph each pair of numbers expresses a relationship between two what?
Quantities, measurements. For example, distance and time, volts and amperes, days worked and salary earned, etc — any two quantities in a linear relationship.
Take another look at line 1. Suppose that you use distance and time between any pair of neighboring dots to calculate speed: speed = distance ÷ time Will this speed be the same or different from the average speed you calculated in part F Why?
CAS18010/Motyomishe ZWZWWUYIXIYXJ0ZXIV/2AY GO Motion and Motion Graphs. Tutorial 11 of 30 Save & Exit Take another look at line 1. Suppose that you use distance and time between any pair of neighboring dots to calculate speed speed distance time Will this speed be the same or different from the average speed you calculated in part F? Why? B 7 Font Size Characters used: 0) 15000
How do you describe a vector as an ordered pair?
Use SOHCAHTOA, then cross multiply and divide.
Which pair of quantities determines the density of a material?
Density = Mass/volume Therefore the quantities are mass (g) and volume (cm3)
Which pair of solutions would be acidic if mixed in equal quantities?
im buff as hell
What is the highest transmission speed attainable using the best twisted-pair cable?
The maximum is 1 Gbps (CAT-5e, CAT-6), the maximum distance without attenuation is 100 m.
How can you improve your golf drive distance?
Grow a pair.
34 students from 8 schools and 25 students from 6 schools.Determine if the quantities in each pair of ratios are proportion.?
no
What are the importance of vector in mathematics?
They are used in a types of mathematics and can represent anything with a direction and a magnituted. Examples are temperature changes, directions you move, but many examples are far more abstract. In fact every ordered pair of numbers, (a,b) can be thought of as a vector with the origin (0,0) being one point and (a,b) being the other end of the vector. We should can the point tip and tail of the vector. However, remember, the line segment with an arrow is just a representation of the vector, it is not the vector itself.
What is proportional side lengths?
it is a relationship between the sides with respect to size, In maths it is a relationship between four numbers or quantities in which the ratio of the first pair equals the ratio of the second pair
