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That statement has two unknown quantities in it ... 'blank' and 'what'. In order to find the values of two unknown quantities, you need two equations. It can't be done with only one.
It is done by substituting the values of the variables in the expression and then hope that you are capable of evaluating the result.
There are 3 main rules for expansion of algebraic expressions. They are as follows: 1) a2 _ b2 = (a-b) (a+b) 2) (a+b)2 = a2 + 2ab +b2 3) (a-b)2 = a2 - 2ab +b2
A function is a relation where one variable specifies a single value of another variable. Presenting relation and function can be done different ways including verbal, numerical, algebraic, and graphical.
There is some ambiguity in the statement, which really requires parentheses to indicate which operation should be done first. So, four less than (y times 6) is written as 6y - 4, but (four less than y) times 6 is written as 6(y - 4). These quantities are quite different. For example, suppose that y = 5. Then, 6y - 4 works out to be 30 - 4 = 26. In comparison, 6(y - 4) = 6(5 - 4) = 6(1) = 6.
To find the net force on an object, you must consider the directions of the individual forces because forces are vector quantities, meaning they have both magnitude and direction. Adding forces that are in the same direction leads to a larger net force, while forces in opposite directions can cancel each other out, affecting the object's overall motion.
Done by the Forces of Nature was created in 1988.
Positive forces can counter negative forces.
The term algebraic sum is used when the numbers you are adding include both positive an negative numbers. Ordinary sums are done with positive numbers only.
When you have done all the multiplication and added all the like term possible.
Resultant forces are the single force that has the same effect as all the individual forces acting on an object combined. When multiple forces act on an object, the resultant force represents the total effect of those forces in terms of their magnitude and direction. Mathematically, the resultant force is found by vector addition of all the individual forces.
That statement has two unknown quantities in it ... 'blank' and 'what'. In order to find the values of two unknown quantities, you need two equations. It can't be done with only one.
It is done by substituting the values of the variables in the expression and then hope that you are capable of evaluating the result.
The net force acting on an object is obtained by summing up all the individual forces acting on that object. This is typically done by combining both the magnitude and direction of each force to calculate the total net force. If the forces are in the same direction, they can be added together; if they are in opposite directions, they are subtracted.
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There are 3 main rules for expansion of algebraic expressions. They are as follows: 1) a2 _ b2 = (a-b) (a+b) 2) (a+b)2 = a2 + 2ab +b2 3) (a-b)2 = a2 - 2ab +b2
Once an individual is selected, the individual cannot be selected again.