B means the are of the base while b means the base line.
It all depends on what you want to do with that line.
-- Draw a horizontal line the length of your hand across the middle of your paper. -- Label the ends 'A' and 'B'. -- Draw a vertical line the length of your hand, down across the middle of the first line. Center it so that half of it is above the first line, and half of it is below. -- Label the ends 'P' and 'L'. That's it. The drawing on your paper illustrates the 'situation' described in your question.
In a straight line (satisfies an equation of the form y = mx + b.)
gradient in math refers to the slope of a line
B means the are of the base while b means the base line.
Using a compass and ruler: # At the point you want the perpendicular line to cross, place a dot. Label it A. # Draw a circle centred at A with a radius of about an inch (two-three centimetres). Label the points it intersects the original line as B and C. # Construct two circles centred at B and C, large enough that they almost reach the other point and have the same size. Label the points they intersect at as D and E. # Draw a straight line between E and D. This line is the perpendicular line. This method can also be used to draw a perpendicular bisector, if the ends of the line you wish to bisect are labelled as points B and C.
Draw and label line Ab
Bisector means a line that divides another lines in two equal halves.
Front Line - record label - ended in 1979.
Front Line - record label - was created in 1978.
It all depends on what you want to do with that line.
Using a compass and ruler: # Label the ends of the line you wish to bisect as A and B. # Construct two circles centred at A and B, large enough that they almost reach the other point and have the same size. Label the points they intersect at as C and D. # Draw a straight line between C and D. The point it intersects the original line is the halfway point; any bisector must pass through that point.
By drawing the number line and label it.
If my math works, the solution if you are solving for b is (2a-ba)÷(-b)=b.
Square units of the corresponding linear measurements.
A straight line is formed when we join two points say A and B. These both points are called the end-points