A small truck can hold 35 boxes of toys. Five boxes fit across the width of the truck. How many boxes fit along the length of the truck?
x + y = 90 x − 2y = −17
The equation of every vertical line is [ X = the value of 'x' where the line crosses the x-axis ].
Write both the equations in the same form: ax + by + c = 0 or y = mx + c or x = ny + k If each coefficient and constant of one equation are a multiple of the coefficient and constant of the other, then the two lines are the same. If not, they are not.
To write an inequality representing a real-world situation, first identify the quantities involved and their relationships. For example, if a person can spend no more than $50 on groceries, you can represent this situation with the inequality ( x \leq 50 ), where ( x ) is the amount spent. Consider any constraints or limits in the scenario, and translate them into mathematical symbols to capture the essence of the situation. This approach helps in modeling and solving problems effectively.
To determine the equations that represent a line, you typically need either the slope-intercept form (y = mx + b), where m is the slope and b is the y-intercept, or the point-slope form (y - y₁ = m(x - x₁)), where (x₁, y₁) is a point on the line. Additionally, the standard form of a line (Ax + By = C) can also represent a line, where A, B, and C are constants. To identify specific equations, you would need additional information, such as points through which the line passes or its slope.
The concept of "x" is used in this situation to represent an unknown value or variable that needs to be determined or solved for. It is a common practice in mathematics and other fields to use "x" as a placeholder for an unknown quantity that can be calculated or identified through equations or analysis.
x may not always represent a positive number because there are equations that make a variable a negative number
x + y = 90 x − 2y = −17
Use a variable to represent the situation. For example: John is 10 years older than Frank. Frank would be represented by x John is x+10
The equation of every vertical line is [ X = the value of 'x' where the line crosses the x-axis ].
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Java won't solve equations for you. Do the algebra with pencil and paper; in this case, I assume you want to solve for x. Then write a command to calculate the value, and assign it to x.Java won't solve equations for you. Do the algebra with pencil and paper; in this case, I assume you want to solve for x. Then write a command to calculate the value, and assign it to x.Java won't solve equations for you. Do the algebra with pencil and paper; in this case, I assume you want to solve for x. Then write a command to calculate the value, and assign it to x.Java won't solve equations for you. Do the algebra with pencil and paper; in this case, I assume you want to solve for x. Then write a command to calculate the value, and assign it to x.
it would be, X*Y=K (X multiplied by Y equals K) You get inverse equations when there is no specific number you are multiplying by. it can also be Y=K/X, hope this helps :)
Write both the equations in the same form: ax + by + c = 0 or y = mx + c or x = ny + k If each coefficient and constant of one equation are a multiple of the coefficient and constant of the other, then the two lines are the same. If not, they are not.
To write an inequality representing a real-world situation, first identify the quantities involved and their relationships. For example, if a person can spend no more than $50 on groceries, you can represent this situation with the inequality ( x \leq 50 ), where ( x ) is the amount spent. Consider any constraints or limits in the scenario, and translate them into mathematical symbols to capture the essence of the situation. This approach helps in modeling and solving problems effectively.
You have $45 to spend at the music store. Each cassette tape costs $5 and each CD costs $12. Write a linear inequality that represents this situation. Let x represent the number of tapes and y the number of CDs.
It represents a number that is unknown in a problem. For example,16 + x = 44.In this case "x" would represent the number 28 in the problem.