1) find the equation of the passing through the point (3,-4) and (7,10)
Answers
Answered by
0
Solution
Slope of the given line=slope of AB=4−7−2−3=35
4
-
7
-
2
-
3
=
3
5
, Thus, m=35
=
3
5
∴
∴
required equation is y+5x−4=35⇔3x−5y−37=0
y
+
5
x
-
4
=
3
5
⇔
3
x
-
5
y
-
37
=
0
.
Slope of the given line=slope of AB=4−7−2−3=35
4
-
7
-
2
-
3
=
3
5
, Thus, m=35
=
3
5
∴
∴
required equation is y+5x−4=35⇔3x−5y−37=0
y
+
5
x
-
4
=
3
5
⇔
3
x
-
5
y
-
37
=
0
.
Answered by
4
Answer:
》》》》》》》》》》
We first find the slope m of the line passing through the points (3,4) and (−1,0) (x-intercept).
The slope of the line is:
m=
x−x
1
y−y
1
=
3−(−1)
4−0
=
4
4
=1
Point-Slope Formula:
y−y
1
=m(x−x
1
) where m is the slope and (x
1
,y
1
) is the given point.
Now substituting the values:
y−0=1(x−(−1))
⇒y=x+1
Hence, the equation of the line is y=x+1.
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