Math, asked by nirlipt2018, 1 year ago

solve it please
I will mark you brain list

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Answers

Answered by haseebtaseer629
1

Answer:

A class 10 Mathematics logical question from ‘Coordinate Geometry’



Here is your answer

Step-by-step explanation:

there are Furtur moe concepts to Solve this:

1:BY GRAPHICALLY:

The lines intersect at (5,3). (You can easily establish this graphically, or you can use the 2-point formula for the line AB and then solve the pair of equations algebraically.) The ratio is then 2:3. (delta x = 2 and 3; delta y = 4 and 6


2: CONCEPTUALLY:

The lines intersect at (5,3). (You can easily establish this graphically, or you can use the 2-point formula for the line AB and then solve the pair of equations algebraically.) The ratio is then 2:3. (delta x = 2 and 3; delta y = 4 and 6


Let the ratio be k:1


We are given A (3,-1) B(8,9) are the points forming the line


By Section formula,


If P is the point of division then


P (8k-3) /k+1,(9k+1)/k+1


Are the Co ordinates of P


Since AB is intersected by x-y-2=0 at P


P is also on that line


By replacing the values of Co ordinates of P in the equation we get


k=2:3


SO k:1=2:3

Attachments:

haseebtaseer629: The lines intersect at (5,3). (You can easily establish this graphically, or you can use the 2-point formula for the line AB and then solve the pair of equations algebraically.) The ratio is then 2:3. (delta x = 2 and 3; delta y = 4 and 6
haseebtaseer629: Let the ratio be k:1

We are given A (3,-1) B(8,9) are the points forming the line

By Section formula,

If P is the point of division then

P (8k-3) /k+1,(9k+1)/k+1

Are the Co ordinates of P

Since AB is intersected by x-y-2=0 at P

P is also on that line

By replacing the values of Co ordinates of P in the equation we get

k=2:3

SO k:1=2:3
Answered by poodarvitan
0

Answer:


Step-by-step explanation:

there are Furtur moe concepts to Solve this:


1:BY GRAPHICALLY:


The lines intersect at (5,3). (You can easily establish this graphically, or you can use the 2-point formula for the line AB and then solve the pair of equations algebraically.) The ratio is then 2:3. (delta x = 2 and 3; delta y = 4 and 6



2: CONCEPTUALLY:


The lines intersect at (5,3). (You can easily establish this graphically, or you can use the 2-point formula for the line AB and then solve the pair of equations algebraically.) The ratio is then 2:3. (delta x = 2 and 3; delta y = 4 and 6



Let the ratio be k:1



We are given A (3,-1) B(8,9) are the points forming the line



By Section formula,



If P is the point of division then



P (8k-3) /k+1,(9k+1)/k+1



Are the Co ordinates of P



Since AB is intersected by x-y-2=0 at P



P is also on that line



By replacing the values of Co ordinates of P in the equation we get



k=2:3




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