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_____________ is the product of functional modulus and common constant coefficient of a functional variable.

_____________ is the product of functional modulus and common constant coefficient of a functional variable. Correct Answer Scale modulus

Scale modulus is the term used for the product of the functional modules and the common constant of the function. It is indicated by M and defined as functional modulus x constant coefficient of function.

Related Questions

Statement I The product of coefficient of correlation, standard deviation of variable 'X' and Standard deviation of variable 'Y' gives the measure of covariance between X and Y variables.
Statement II The product of coefficient of correlation between X and Y variables and the ratio between standard deviation of X variable to standard deviation of Y variable measures the slope of the regression line of X on Y variable.
This is defined as the product of functional modulus and common constant coefficient of a function variable.
Which of the following statements are true?
1. The coefficient of rank correlation has the same limits as the Karl Pearson's coefficient of correlation.
2. The coefficient of correlation is independent of the change of origin but not of scale.
3. The covariance between $$X$$ and $$Y$$ is defined as $$\frac{{\sum {xy} }}{n}$$ where, $$x = \left( {X - \overline X } \right),y = \left( {Y - \overline Y } \right)$$      and $$n = $$ no. of paired observations.
4. $${b_{xy}}$$ is called regression coefficient of $$X$$ variable on $$Y$$ variable.
5. If $${b_{xy}}$$ is 0.4 and $${b_{yx}}$$ is 1.6, coefficient of determination would be 0.8.
Select the correct answer:
Consider the following four relational schemas. For each schema, all non-trivial functional dependencies are listed. The underlined attributes are the respective primary keys. Schema I: Field ‘courses’ is a set-valued attribute containing the set of courses a student has registered for. Non-trivial functional dependency: rollno → courses Schema II: Non-trivial functional dependencies: rollno, courseid → email email → rollno Schema III: Non-trivial functional dependencies: rollno, courseid → marks, grade marks → grade Schema IV: Non-trivial functional dependencies: rollno, courseid → credit courseid → credit Which one of the relational schemas above is in 3NF but not in BCNF?
Which of the following statements are true? a. The correlation coefficient is dependent on the choice of both origin and scale observations. b. The correlation coefficient is dependent on the units of measurements. c. The coefficient of correlation is the square root of the coefficient of determination. d. The zero value of the correlation coefficient cannot estimate the value of the dependent variable.
Which of the following statement(s) is/are correct? I. product of two positive numbers = Sum of their highest common factor and least common multiple II. Product of two positive numbers = Product of their highest common factor and least common multiple
Two stores A and B bought the same product from the company at the same price. Store A marked the price of the product 50% above its cost price and offered two successive discounts of 15% and 10% on the marked price of the product, while store B marked the price of the product 60% above its cost price and offered two successive discounts of 15% and 12% on the marked price of the product. If a customer buys the product from store B, he has to pay Rs. 986 more than that at store A. At what price the two stores bought the product from the company?
Which of the following statement (s) is/are true about the following eliminations? (1) Hoffmann product is major product in I (2) Saytzeff product is major product in I (3) Hoffmann product is major product in II (4) Saytzeffproduct is major product in II
In quadratic equations aX2 + bX + c = 0 and dY2 + eY + f = 0, a, b and c are the coefficient of X2, X and constant term of aX2 + bX + c = 0 while d, e and f (are integers) and are the coefficient of Y2, Y and constant term of equation dY2 + eY + f = 0. If the ratio of sum of a and b together to the sum of b and c together is 11 : 6, a : b = 6 : 5, b2 = 4a + c, f2 = e + d – 3, d : e = 3 : 4, and e = 3f + 1 then find a quartic equation in Z(variable) whose roots are the roots of given equations.
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