Math, asked by adityadhadse180, 9 months ago

find the equation of straight lines passimg through points P(3,3) and Q(7,6).find the intercept of the line and the length of the portion of the line intercepted between axes

Answers

Answered by itzankit21
0

Answer:

please check the answer

Attachments:
Answered by puttavijayalaskhmic9
0

Answer:

line eqn     3x-4y-3=0

intercept    b=3/4=0.75

length=5/4

Step-by-step explanation:

P(x1,y1)=(3,3)   Q(x2,y2)=(7,6)

line eqn:                                            intercept of line:

y-y1=m(x-x1)        m=(3-6)/(3-7)        b=y-mx at (P or Q)

y-3=(3/4)(x-3)         =3/4                      =3-(3/4)3 at P

4y-12=3x-9                                           =(12-9)/4=3/4                        

3x-4y-3=0

x-intercept y=0            y-intercept x=0        length=root((0-1)^2 + (-3/4)^2)

3x=3                              y= - 3/4                                =root(25/16)                  

x=1   (1,0)                       (0,- 3/4)                              =5/4

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