Answer:
We know that foot of perpendicular from (�1,�1)(x1,y1) on straight line ax + by + c = 0(�1,�1)(x1,y1)
is (h,k) then:
ℎ−�1�=�−�1�=−��1+��1+��2+�2ah−x1=bk−y1=−a2+b2ax1+by1+c
Explanation:
We know that foot of perpendicular from (�1,�1)(x1,y1) on line ax + by + c = 0
Formula is :
�−�1�=�−�1�=−��1+��1+��2+�2ax−x1=by−y1=−a2+b2ax1+by1+c
where (x,y) is foot of perpendicular of (�1,�1)(x1,y1) from ax + by + c = 0
So here in question given to us is foot of perpendicular is (h,k) and we nedd to prove formula.
Putting value of of point(h,k) in question,
Hence proved
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Answers & Comments
Answer:
We know that foot of perpendicular from (�1,�1)(x1,y1) on straight line ax + by + c = 0(�1,�1)(x1,y1)
is (h,k) then:
ℎ−�1�=�−�1�=−��1+��1+��2+�2ah−x1=bk−y1=−a2+b2ax1+by1+c
Explanation:
We know that foot of perpendicular from (�1,�1)(x1,y1) on line ax + by + c = 0
Formula is :
�−�1�=�−�1�=−��1+��1+��2+�2ax−x1=by−y1=−a2+b2ax1+by1+c
where (x,y) is foot of perpendicular of (�1,�1)(x1,y1) from ax + by + c = 0
So here in question given to us is foot of perpendicular is (h,k) and we nedd to prove formula.
Putting value of of point(h,k) in question,
ℎ−�1�=�−�1�=−��1+��1+��2+�2ah−x1=bk−y1=−a2+b2ax1+by1+c
Hence proved