First find the coordinates for d. Then use y-y1=m(x-x1) by subbing in A and D's coordinates and then you can find m. Then sub in m and d coordinates into y=mx+c and find c. Final form will be y= (your m)x+(Your c)
work out the gradient of bc flip the fraction and put a negative as ad is the negative reciprocal of bc , this will give u gradient of ad y-y1=m(x-x1) where m is gradient and sub the coordinates of c and there u hv it
So you can pass your maths exams, get into a good uni, get a good job and be prepared for life? I'm not really sure what justifcation you're looking for
I do OCR without the MEI so idk if you would do it the same way as me but I hope this helps
Find the gradient of the line AD as this will be perpendicular to the tangent that you need to find. (4-0)/(7-1) = 2/3 The gradient of the tangent will be the negative reciprocal of this. (Because they are perpendicular to each other) -3/2 Put this gradient into a straight line equation y=mx+c y=-3/2x+c Substitute your x and y for D in to work out c 4=-3/2(7) + c c=14.5
Work out the gradient of AD. The gradient of the tangent at D is the negative reciprocal of this since you know that a tangent is perpendicular to a diameter (or radius). From there you should be able to work out the equation of the line
So you can pass your maths exams, get into a good uni, get a good job and be prepared for life? I'm not really sure what justifcation you're looking for
lol, i meant why find the gradient of AC isn't a tangent perpendicular to it?
I do OCR without the MEI so idk if you would do it the same way as me but I hope this helps
Find the gradient of the line AD as this will be perpendicular to the tangent that you need to find. (4-0)/(7-1) = 2/3 The gradient of the tangent will be the negative reciprocal of this. (Because they are perpendicular to each other) -3/2 Put this gradient into a straight line equation y=mx+c y=-3/2x+c Substitute your x and y for D in to work out c 4=-3/2(7) + c c=14.5