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Given that BC equals 8 AB equals 24.7 and point C is between A and B what is the length of?
Wiki User
∙ 14y ago
16.7 is d ans
Wiki User
∙ 14y ago
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Given that BC equals 9.8 AB equals 14.7 and point C lies on what is the length of?
4.9
Given that BC equals 6 AB equals 12.2 and point C lies on what is the length of?
6.2
Given that YZ equals 3.5 XZ equals 16.4 and point Y lies on what is the length of?
12.9
What is the point of contact between the line y equals x plus 4 and the circle x2 plus y2 -8x plus 4y equals 30?
Equations: y = x+4 and x^2 +y^2 -8x +4y = 30 It appears that the given line is a tangent line to the given circle and the point of contact works out as (-1, 3)
What is the distance between the centre and a point on the circle?
The length of the radius.
Given that BC equals 9.8 AB equals 14.7 and point C lies on what is the length of?
4.9
Given that BC equals 6 AB equals 12.2 and point C lies on what is the length of?
6.2
Given that YZ equals 3.5 XZ equals 16.4 and point Y lies on what is the length of?
12.9
Given that XY equals 7 XZ equals 15.3 and point y lies on XZ what is the length of YZ?
8.3
Given that de equals 2.4 df equals 18.5 and point e lies on df what is the length of ef?
16.1
What equals to the constant velocity needed to cover the given displacement in a given time interval?
The required velocity is the given displacement/the given time intervalin the direction from the starting point to the end point.
What is the common point between x equals 2 and y equals 2x plus 1?
The point (4, 5) is.
What is the point of intersection between the lines y equals 4x -1 and 3y -8x plus 2 equals 0?
The point of intersection of the given simultaneous equations of y = 4x-1 and 3y-8x+2 = 0 is at (0.25, 0) solved by means of elimination and substitution.
What is the difference between an initial point of a vector and a terminal point?
The difference is the length of the vector.
What is the point of contact between the line y equals x plus 4 and the circle x2 plus y2 -8x plus 4y equals 30?
Equations: y = x+4 and x^2 +y^2 -8x +4y = 30 It appears that the given line is a tangent line to the given circle and the point of contact works out as (-1, 3)
What is the distance between the centre and a point on the circle?
The length of the radius.
How to Derive the formula of distance between a point and a line?
You must first write an equation for the line through the point perpendicular to the line. Then, find the intersection between the two lines. Lastly, use this point and the distance formula to find the length of the perpendicular segment connecting the given point and the original line. That will lead to the following formula, d = |AX1+BY1- C|/(sqrt(A2+B2)), Where A, B and C represent the coefficients of the given line in standard form and (X1,Y1) is the given point.
