0
What else can I help you with?
What would be the equation be fore z varies inversely with x and directly with y?
Z = K Y / X 'K' can be any constant number.
When a 6 and bb22 c33. If x varies directly with b and inversely with a which equation models thr situation?
If ( x ) varies directly with ( b ) and inversely with ( a ), the relationship can be expressed mathematically as ( x = k \frac{b}{a} ), where ( k ) is a constant of proportionality. In this case, given ( a = 6 ) and ( b = 22 ), the equation modeling the situation would be ( x = k \frac{22}{6} ).
What equations correctly describe a line with a y intercept of 7?
The equation of a straight line in slope intercept form is y = mx + c, where y is the y coordinate of any point, x is the x coordinate of that point, m is the slope and c is the y intercept. Therefore, the equations that correctly describe a line with a y intercept of 7 would be: y = mx + 7. The individual slope would then have to be substituted into this equation.
Is x equals 4 a function?
No, x = 4 is not a function. I would describe x = 4 as the solution to an equation.
What term is defined as mathematical euations based on rules of physics?
That would probably be something like a "physical equation".That would probably be something like a "physical equation".That would probably be something like a "physical equation".That would probably be something like a "physical equation".
What would be the equation be fore z varies inversely with x and directly with y?
Z = K Y / X 'K' can be any constant number.
How would you go about solving this direct variation question and what is the answer- If P varies directly as the square of Q and the constant of variation is 6 what is the value of P when Q equals 12?
If P varies directly with the square of Q then the equation would be in the form of P = kQ2, where k is the constant of variation so the new equation would be: P = 6Q2, so when Q = 12 we have P=6*122, or P = 864
When a 6 and bb22 c33. If x varies directly with b and inversely with a which equation models thr situation?
If ( x ) varies directly with ( b ) and inversely with ( a ), the relationship can be expressed mathematically as ( x = k \frac{b}{a} ), where ( k ) is a constant of proportionality. In this case, given ( a = 6 ) and ( b = 22 ), the equation modeling the situation would be ( x = k \frac{22}{6} ).
How can you decide wheather a relationship is linear by studying the words used to describe the variables?
Ideally you would want one of the phrases "directly proportional", "varies according to" or similar.
How can you describe in words the chemical reaction represented by the equation?
2 molecules of hydrogen bond with 2 molecules of oxygen which yields 4 molecules of hydrogen and 2 molecules of oxygen
How would you describe the surface terrain?
The surface terrain varies widely around the world, including mountains, deserts, forests, plains, and coastlines. It can be rugged or flat, sandy or rocky, covered in vegetation or bare. The terrain directly impacts factors such as transportation, agriculture, and settlement patterns.
How would you describe a door?
A door is a piece of rectangle wood with a handle that leads into different rooms when pushed or pulled and varies in colour.
Can Bernoullis equation describe the flow of water that is cascading down a rock-strewn spillway Explain?
You cannot use Bernoulli's equation because the rocks would create a turbulent flow and you need a steady flow to use Bernoulli's equation. It could (in theory) but you would need accurate measurements of size shape and placement of each of the rocks involved. It would be a nightmare just to accumulate the data.
True or False: One advantage of polar equations is that you can use a polar function to describe a graph whose equation in rectangular coordinates would not be considered a function?
True
What is the equation of a logarithmic equation?
A logarithmic equation would be any equation that includes the log function.
How would you describe the amount of structure direction and feedback that you need to excel?
I'm goal oriented and independent . feedback directly to Management ,and upper level
What equations correctly describe a line with a y intercept of 7?
The equation of a straight line in slope intercept form is y = mx + c, where y is the y coordinate of any point, x is the x coordinate of that point, m is the slope and c is the y intercept. Therefore, the equations that correctly describe a line with a y intercept of 7 would be: y = mx + 7. The individual slope would then have to be substituted into this equation.
