Let's say I owe my brother some money (m). As a gift to me, he takes off $2 (Woo Hoo...). Now I owe him $7. How much did I originally owe him?
Since debt is shown with negative numbers, my equation would look like this: m - (-2) = -7
I can change this equation to an addition problem without changing the outcome because subtracting a negative number is the same as adding a positive number.
m + 2 = -7
To solve this, I will need to get m alone on one side of the equal sign. I will do this by subtracting 2 on each side of the equal sign. Now the problem looks like this: m = -9 .
This answer makes sense because if I had originally owed by brother $9 and he took off $2, that means I would only owe him $7.
Well, isn't that just a happy little question! To find 12 less than g in algebra, you simply write it as g - 12. See how we gently subtract 12 from g, creating a beautiful expression that captures the essence of mathematical harmony. Just remember, in the world of algebra, there are no mistakes, only opportunities to learn and grow.
Value of X can be chosen randomly when making a table of values representing a real world situation.
It is the model of something which is and remains constant.
Here is an example: when you buy several items in a store, the prices have to be added together.
In English units, the distance I drive is 45 times as much asthe length of time I spend on the road.Dmiles = 45 Thours
2*pi*sqrt(L/g) this expression gives (approximately) the period (in seconds) of a pendulum whose length is L (metres) and g is the acceleration due to gravity = 9.8 metres/second2.
Interpreting algebraic expressions in context involves understanding the real-world situation they represent. This includes identifying the variables, constants, and operations in the expression and linking them to specific quantities or scenarios. For example, in a problem about distance, speed, and time, the expression (d = rt) can be interpreted to mean that distance (d) depends on the rate (r) and time (t). Context helps clarify the meaning of the expression and guides problem-solving by providing relevant information.
An expression using a variable could be ( 3x + 5 ), where ( x ) represents a number. In this expression, ( 3x ) indicates three times the value of ( x ), and ( 5 ) is a constant added to it. This type of expression can be used in various mathematical contexts, such as solving equations or modeling real-world situations.
A real-world representation of a math expression can be illustrated through budgeting. For example, if a person has a monthly income of $3000 and spends $2000 on expenses, the expression "Income - Expenses" can be represented as "3000 - 2000". This shows how much money remains after expenses, helping the individual understand their financial situation.
I believe that it is an expression basically saying "What the heck!" something that is out of the ordinary you could say. Something that you wouldn't see everyday.
The Continental Congress planned to meet again in the time 1775. Before this could happen, the situation in the colonists got bad.
The Continental Congress planned to meet again in the time 1775. Before this could happen, the situation in the colonists got bad.
This expression means " You mean everything in the whole world to me. " A very romantic expression of love.
science is the systematically study of things using theories and then test.
Two methods for solving real-world problems represented by equations are graphical and algebraic approaches. The graphical method involves plotting the equation on a coordinate plane to visually identify solutions, such as intersections with axes or other lines. The algebraic method, on the other hand, involves manipulating the equation using algebraic techniques to isolate variables and find numerical solutions. Both methods can provide insights into the problem, allowing for effective decision-making.
The answer depends on what quantities you wish to compare. And, in a real world situation, it also depends on what tools you are capable of obtaining and using!
Well, isn't that just a happy little question! To find 12 less than g in algebra, you simply write it as g - 12. See how we gently subtract 12 from g, creating a beautiful expression that captures the essence of mathematical harmony. Just remember, in the world of algebra, there are no mistakes, only opportunities to learn and grow.