They are its coordinates in the Cartesian plane.
To identify the ordered pair that represents point C, you need the specific coordinates of point C in a given context, such as a graph or a coordinate system. Typically, an ordered pair is written in the form (x, y), where 'x' represents the horizontal position and 'y' represents the vertical position. Without additional information about point C's location, it's impossible to determine the exact ordered pair. Please provide more context or data regarding point C.
a straight line equation is y=mx+c where x is the first value of an ordered pair and y is the second (x,y) m is the slope of that line and c is the y intercept , the point that the straight line cuts y-axis
In coordinate geometry, each point in the plane is identified by an ordered pair, (x,y) which are known as the coordinates of the point. The equation of any straight line in the coordinate plane can be written in the form y = mx + c so that the coordinates of each point on the line satisfies this equation (and the coordinates of a point outside the line doed not satisfies it). The equation in this form is known as the slope-intercept form. m is the slope and c is the intercept.
To determine a cubic sequence, you need at least four ordered pairs. This is because a cubic polynomial can be expressed in the form ( ax^3 + bx^2 + cx + d ), which has four coefficients (a, b, c, and d) that need to be defined. Each ordered pair provides an equation, and with four pairs, you can solve for the four unknowns.
The two points would have to be plotted in 4-dimensional hyperspace. Conceptually straightforward, physically impossible.
To identify the ordered pair that represents point C, you need the specific coordinates of point C in a given context, such as a graph or a coordinate system. Typically, an ordered pair is written in the form (x, y), where 'x' represents the horizontal position and 'y' represents the vertical position. Without additional information about point C's location, it's impossible to determine the exact ordered pair. Please provide more context or data regarding point C.
a straight line equation is y=mx+c where x is the first value of an ordered pair and y is the second (x,y) m is the slope of that line and c is the y intercept , the point that the straight line cuts y-axis
In coordinate geometry, each point in the plane is identified by an ordered pair, (x,y) which are known as the coordinates of the point. The equation of any straight line in the coordinate plane can be written in the form y = mx + c so that the coordinates of each point on the line satisfies this equation (and the coordinates of a point outside the line doed not satisfies it). The equation in this form is known as the slope-intercept form. m is the slope and c is the intercept.
Use the standard slope/intercept equation for a straight line and substitute the figures given in the question. y = mx + c .......m is the slope so we can now write y = -5x + c Substituting the ordered pair for x and y gives : 2 = (-5*0) + c = c The final equation is therefore, y = -5x + 2
A, T, C, G. Which stand for Adenine, Thymine, Cytosine, and Guanine respectively. They will alway pair up with each other in the way I have ordered them: A always binds with T and C always binds with G.
C. Pair has written: 'Construire les algorithmes' -- subject(s): Algorithms
A,C,T,G "A" and "T" always pair "C", "G" always pair
Hal dll file locates in C:\WINDOWS\system32. You can install in on this program file.
The solution of a linear inequality in two variables like Ax + By > C is an ordered pair (x, y) that produces a true statement when the values of x and y are substituted into the inequality.
To determine a cubic sequence, you need at least four ordered pairs. This is because a cubic polynomial can be expressed in the form ( ax^3 + bx^2 + cx + d ), which has four coefficients (a, b, c, and d) that need to be defined. Each ordered pair provides an equation, and with four pairs, you can solve for the four unknowns.
A point mutation is when 1 base pair is swapped out for another one... so instead of an A you might find a C... or T... or G. Also an insertion or deletion of a base pair A mutation of a single point :)
It appears to be (8, 0) when plotted out on the Cartesian plane