XYZ
The order of them does not matter at all, as long as the sides are consistently opposite the angles with the corresponding letter (e.g. side "A" is always opposite angle "a").
ABC news is a left wing network, where Fox News is the polar opposite being right wing.
In a parallelogram, opposite angles are equal, and adjacent angles are supplementary. Since angle BAD equals 55 degrees, angle ABC, which is adjacent to angle BAD, can be calculated as 180 - 55. Therefore, angle ABC equals 125 degrees.
(eg. Aa Bb Cc) First would be to find out all the different combinations of these traits ABC ABc AbC Abc aBC aBc abC abc Then would be to make a "cross" out of them ABC ABc AbC Abc aBC aBc abC abc ABC ABc AbC Abc aBC aBc abC abc Then would be to 'fill in' the cross by adding them up ABC ABc AbC Abc aBC aBc abC abc ABC AABBCC AABBCc AABbCC AABbCc AaBBCC AaBBCc AaBbCC.... ABc AbC Abc aBC aBc abC abc Hope the rest you can figure out, Sincerely, *diag*
That will depend on what type of triangle it is but in general the 3 interior angles of a triangle add up to 180 degrees
yes abc=abc
Yes, so as long as the angle being identified (in this case, angle b) is in the center.
To find the image of ABC for a 180-degree counterclockwise rotation about point P, we would reflect each point of the triangle across the line passing through P. The resulting image of ABC would be a congruent triangle with its vertices in opposite positions relative to the original triangle.
Because a,b, and c are the first three letters of the alphabet
Suppose ABCD is a rectangle.Consider the two triangles ABC and ABDAB = DC (opposite sides of a rectangle)BC is common to both trianglesand angle ABC = 90 deg = angle DCBTherefore, by SAS, the two triangles are congruent and so AC = BD.
In an isosceles right triangle ( ABC ) with a right angle at ( B ) and ( AB ) having a slope of (-1), the slope of ( AC ) would be ( 1 ) since the two legs of the triangle are perpendicular. When the triangle is dilated with a scale factor of ( 1.8 ) from the origin, the slopes of the sides remain unchanged. Therefore, the slope of ( BC ), which is the leg opposite the right angle, remains ( 1 ).
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