answersLogoWhite

0

A+ = segment C A

User Avatar

Wiki User

13y ago

What else can I help you with?

Related Questions

In an acid-base titration equivalent quantities of hydronium ions and hydroxide ions are present a. at the beginning point. c. at the endpoint. b. at the midpoint. d. throughout the titration.?

At the endpoint.


The midpoint of CD is m -1 -2 one endpoint is C -9 -4 what is the other endpoint?

The other endpoint is -5,-8.


What is the midpoint of the line segment with endpoints (2 2) and (4 6)?

The midpoint is at (3, 4)


How do you find the midpoint in a given segment?

If the coordinates of the end points are (a,b) and (c,d) then the midpoint is the point whose coordinates are [(a+c)/2, (b+d)/2]


Why can't a line segment only have one midpoint?

a line segment has only one midpoint "C" but the two sections AC and CE can have their own midpoint "B" and "D" and so on... A B C D E


If C is the midpoint of ab then?

C is halfway between A and B~apex geometry


A B C and D are points on a number line B is the midpoint of Ac what is the coordinate?

The coordinate of what?


What is the midpoint B on AC?

The midpoint B on line segment AC is the point that divides the segment into two equal lengths. To find the coordinates of B, you can use the midpoint formula: B = ((x₁ + x₂)/2, (y₁ + y₂)/2), where (x₁, y₁) are the coordinates of point A and (x₂, y₂) are the coordinates of point C. This point B represents the average of the coordinates of points A and C.


If AC CB AB then point C is?

the midpoint (apex) Between A and B (Apex)


If A B C and D are points on a number line B is the midpoint of Ac what is the coordinate?

The 'x' coordinate of B is the average of the 'x' coordinates of A and C. The 'y' coordinate of B is the average of the 'y' coordinates of A and C.


Midpoint of hypotenuse of right triangle?

a^2 + b^2 = c^2 a and b are the distances for the side of the triangle and c is the hypotenuse(long side)


Could segments 9415 form a triangle?

To determine if segments 9415 can form a triangle, we can apply the triangle inequality theorem, which states that the sum of the lengths of any two sides must be greater than the length of the third side. If we let the segments represent the lengths a = 9415, b = 9415, and c = 9415, we can check the conditions: a + b > c, a + c > b, and b + c > a. Since 9415 + 9415 > 9415 holds true, the segments can indeed form a triangle.