This question makes no sense! Which are the x-values, and which are the y-values?
a linear first-order differential equation is homogenous if its right hand side is zero & A linear first-order differential equation is non-homogenous if its right hand side is non-zero.
"3x + 2y - x + 2y" is an expression that is often part of an equation; possibly a linear equation, though it could be of higher order as there could be squares, cubes etc. To be definite there would be an equals sign (=) and an expression, usually a number, the other side of it.
There are several options. 3*(2 + 7 - 1!) + √99! * 0 = 24
0.5
To solve for x means to find the value of an unknown number. For instance, in the equation x+14=23, the value of x is 9 because 9 is the number that needs to be added to 14 in order to reach the number 23.
None of the equations on the list provided with the question is satisfied by any of those points.
In order to find the equation of a tangent line you must take the derivative of the original equation and then find the points that it passes through.
Four points can produce a polynomial of at most the third order - a cubic. It is, of course, possible that the 4 points are collinear.
y = 2.5*x^2 - 3.2*x + 1.6 is the equation. So using that equation, 26 is the incorrect number in the pattern. I plotted this in excel and fit a 2nd order polynomial trendline and tested to see what numbers worked.
Satisfied in what manner?
In order to guarantee the customers are satisfied, you need to provide excellent customer service. If they aren't satisfied, they are entitled to their money back.
In order to plot the points on either the frequency polygon or curve, the mid values of the class intervals of the distribution are calculated. Then the frequencies with respect to the mid points are plotted. However in a frequency curve the points are joined by a smooth curve, where as in a frequency polygon the points are joined by straight lines. Apart from this major difference, a frequency polygon is a closed figure where as the frequency curve is not.
The collocation method for solving second-order differential equations involves transforming the differential equation into a system of algebraic equations by selecting a set of discrete points (collocation points) within the domain. The solution is approximated using a linear combination of basis functions, typically polynomial, and the coefficients are determined by enforcing the differential equation at the chosen collocation points. This approach allows for greater flexibility in handling complex boundary conditions and non-linear problems. The resulting system is then solved using numerical techniques to obtain an approximate solution to the original differential equation.
2
In order to know if someone is satisfied with the church of his day one would need to know who you are referring to.
If there are given two points, (x1, y1) and (x2, y2), then you can write the equation of a line by finding the slope first [slope = m = (y2 - y1)/(x2 - x1)] and using one of the points in order to write the equation in the point-slope form such as(y - y1) = m(x - x1)y - y1 = mx - mx1y = mx - mx1 + y1y = mx + (y1 - mx1) the slope-intercept form, where m is the slope and (y1 - mx1) is the y-intercept.mx - y = mx1 - y1 the general form of the equation of the line.
An Airy equation is an equation in mathematics, the simplest second-order linear differential equation with a turning point.