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What is the value of n if 23.2 X n 2320?

Updated: 4/28/2022
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Q: What is the value of n if 23.2 X n 2320?
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It can, but only if the line drawn is a curve. ---------------------------------------------------------------------------------- The function is a polynomial of the form: y = f(x) = a{0} + a₁x + a₂x² + a₃x³ + ...... a{n}xⁿ = Σa{i}xⁱ for i = 0, 1, 2, 3, ..., n (Note a{r} is my way of writing "a subscript r", eg a{1} = a₁, and each a{n} is the coefficient of the xⁿ term.) The x-intercept is where y = 0 and there are n values of x for which the polynomial's value is 0 (some of which may be complex values, eg f(x) = x² + 1 has solutions for f(x) = 0 where x = ±i). However to be a function there must only be one y value for each x value (there can be more than one instance of any y value, ie there can be more than one x value that have the same y value, eg y = x² has y = 4 for x = ±2). Thus there will only be one y value for x = 0, ie only one y-intecept.


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The equation you provided can be written as: x = n + √3 This equation states that the value of "x" is equal to another number "n" plus the square root of 3 (√3). The variable "n" represents a constant number, while "x" can take any value depending on the value of "n." For example, if n = 2, then: x = 2 + √3 ≈ 3.732 If n = 5, then: x = 5 + √3 ≈ 6.732 The equation represents a relationship between "x" and "n," where "n" acts as an offset or a starting point, and "x" is the result of adding the square root of 3 to "n."


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