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How would you graph an inequalities x-s less than or equal to y?
Mark a point on the x-axis as 's', then draw a solid line through this point, with a slope of 1. Then shade in the area above this line. The region above the line is shaded because if x-s < y then y > (x-s). The line is drawn as a solid line to represent that it can be equal, as well. At the point x=s, y = 0, which is where you marked s on the x-axis.
What is a A line segment that connects the center and a point on s circle?
It is the radius of the circle
What shape beginning with s has one line of symmetry?
A shape that begins with the letter "S" and has one line of symmetry is a "star." Specifically, a five-pointed star has one line of symmetry that can be drawn through its center, dividing it into two mirror-image halves. This line bisects the star from one point to the opposite point.
Which geometric is defined as the set of all point s in a plane that are equidistant from two points?
A line.
S point (2 -3) on the line represented by the equation x - 2y -4?
To determine if the point S (2, -3) lies on the line represented by the equation (x - 2y - 4 = 0), we substitute the coordinates into the equation. Substituting (x = 2) and (y = -3): (2 - 2(-3) - 4 = 2 + 6 - 4 = 4), which is not equal to 0. Therefore, the point S (2, -3) does not lie on the line.
What is the relationshp between the values t and s plotted on the number line below?
the relationship between the values t and s
What Point S is not on line k. How many different planes contain both point S and line k?
There is only one such plane.
What is a figure that has point symmetry but not line symmetry?
The letters S and N have point symmetry but not line symmetry.
Which expression represent the distance between point s and point t?
The distance between point ( s ) with coordinates ( (x_1, y_1) ) and point ( t ) with coordinates ( (x_2, y_2) ) can be represented by the Euclidean distance formula: [ d = \sqrt{(x_2 - x_1)^2 + (y_2 - y_1)^2} ] This formula calculates the straight-line distance between the two points in a two-dimensional space.
Is s three is the least number of points that can be used to define a plane?
yes, three points in the least number of points that can be used to define a plane. if you used two points you would only have a line, and one point is a point
How would you graph an inequalities x-s less than or equal to y?
Mark a point on the x-axis as 's', then draw a solid line through this point, with a slope of 1. Then shade in the area above this line. The region above the line is shaded because if x-s < y then y > (x-s). The line is drawn as a solid line to represent that it can be equal, as well. At the point x=s, y = 0, which is where you marked s on the x-axis.
How do you show 0.55 on a decimal number line?
how do you show 2/5's on a number line
What is a A line segment that connects the center and a point on s circle?
It is the radius of the circle
What is 13.989 rounded to the nearest tenth on a number line?
It is 14.0, whether done on a number line or elsewhere.
How it can be proved that angle between two straight lines is equal to the angle between their normals?
If two lines have angles theta1 and theta2 relative to some third arbitrary line, then the angle between those two lines is theta1 minus theta2. The normal of a line at a point is a line that is 90 degrees from the line going through that point, so the angle between a line and its normal is 90 degrees. As a result, the angle between the two normals of those lines is (theta1 plus 90) minus (theta2 plus 90), which is the same as theta1 minus theta2 because the two plus 90's cancel each other.
What is a number that s the same distance from 0 on a number line as a given number?
Each of the numbers is the negative (or additive inverse) of the other.
What shape beginning with s has one line of symmetry?
A shape that begins with the letter "S" and has one line of symmetry is a "star." Specifically, a five-pointed star has one line of symmetry that can be drawn through its center, dividing it into two mirror-image halves. This line bisects the star from one point to the opposite point.
