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Solve for the indicated variable. Assume all constants are non-zero. v(m plus 11) plus w(m-10) equals z(m-1)?
Wiki User
∙ 8y ago
Since there is no indicated variable, I am at a complete loss as to what the link at scribd.com will solve!
Wiki User
∙ 9y ago
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How do you solve for the indicated variable when you assume all constants are non-zero. 8w - 5x equals 4w plus 3x for w?
Give x a value of 2 and so when x = 2 then w = 4
Term for a characteristic or attribute that can assume different values?
variable
Let f be a bounded measurable function assume that there exist constants co and 01 such that 0mxRfxc show that f is integrable over R?
um I'm confused
Difference between dummy and categorical variable?
A dummy variable assumes a value of either 0 or 1. A categorical variable assumes one of a usually small number of values. For example, a categorical variable might assume the values 'F' or 'M' for female or male.
What is the functions f mushrooms?
if you mean f(mushrooms) then use whatever function on the variable or variable mushrooms. if you mean the function mushrooms, then i have no idea as i would assume there is no standard function mushrooms.
How do you solve for the indicated variable when you assume all constants are non-zero. 8w - 5x equals 4w plus 3x for w?
Give x a value of 2 and so when x = 2 then w = 4
What is the answer to this equation solve the equation w equals 2 pi StartRoot StartFraction x Over t EndFraction EndRoot for the variable x Assume all other letters represent nonzero constants?
w=2*pi*sqr(x/t) First divide each side by 2*pi w/(2pi)=sqr(x/t) Next square both sides (w/2pi)^2=x/t Next multiply both sides by t t(w/2pi)^2=x
Can you help solve the equation w equals 3 pi StartRoot StartFraction x Over t EndFraction EndRoot for the variable x Assume all other letters represent nonzero constants?
w=3pi*sqr(x/t) First divide each side by 3pi w/3pi=sqr(x/t) Next square both sides. (w/3pi)^2=x/t Next multiply both sides by t t(w/3pi)^2=x
Term for a characteristic or attribute that can assume different values?
variable
A random variable that can assume only a finite number of values is referred to as?
That would be a discrete variable; or, in your case, it would probably be called a discrete random variable.
A discrete random variable may assume a countable number of outcome values?
Yes it can assume countable number of outcomes.
What is main difference between declaring variable and volatile variable?
In languages like C, declaring a variable "volatile" tells the compiler that it can't assume that the variable is only changed by the program code. If the variable is not declared volatile, sometimes the compiler can make certain optimizations since it can assume that it knows everything about how the variable will be used. When it is declared volatile, the variable may be changed by an external process (for example, it could be connected to an I/O device), so it must always be fetched from memory. For a better explanation, see the related links.
Perform the indicated operation and leave answer in simplest form?
-- Since there is no operation indicated, you may assume that I have already performed it. -- In the space just below this text, you'll see the result presented in its simplest form:
A discrete variable may assume fractional or decimal values but they must have distance between them?
True
Let f be a bounded measurable function assume that there exist constants co and 01 such that 0mxRfxc show that f is integrable over R?
um I'm confused
Difference between dummy and categorical variable?
A dummy variable assumes a value of either 0 or 1. A categorical variable assumes one of a usually small number of values. For example, a categorical variable might assume the values 'F' or 'M' for female or male.
Can tan theta equals 700?
I assume. Since theta is a variable, standing for the measure of any angle.
