the line 3x+4y=24 cut x axix and y axix at pt a and pt b find its coordinates ,the point c on the line such that c is acquittance from x and y axix. and the equation of line oc where o is origin.
you mean 3x+ 4y= 24REF QUESTION,i am a parent. this is a question of d3 math book o level.exer 4c.
from the equation for cord pt A
3x+4x=24
You mean x= 83x+4(0)=24
x=24
you mean 4yA=(8,0)
for pt B
3(0)+44=24
The distance from point (x, y) to the x and y axes are, respectively, y and x. so a point "equidistant from the x and y axes" satisfies y= x. Find where y= x and 3x+ 4y= 24 intersect.y=24/4=6
B=(0,6)
THE FIRST PART a is solved ,now the problem is how to find coordinates of point c
the line 3x+4y=24 cuts the x axis and y axis at pt a and pt b.
a) find the coordinates of pt a and pt b,
the point c is on the line such that c is equidistant from the x and y axis.
b) find the equation of line oc where o is origin.
Dear Bob Brown thanks for your kind response.i am a parent age 44 math is studied upto 14 grade.ref above solution quest x=8 not 24
Thedear bob i am repeating the whole question
THE LINE 3X+4Y=24 CUTS THE X-AXIX AT POINT A AND Y AXIX AT POINT B FIND
a THE COORDINATES OF A AND B
b THE POINT C ON THE LINE SUCH THAT C IS EQUIDISTANCE FROM THE X AXIX AND Y AXIX
c THE EQUATION OF THE LINE OC WHERE O IS THE ORIGIN.
You are trying to answer ~10 yr old query. The original poster did not revisit the site in last ~10 yrs.Greetings!
The x and y coordinates of C must be same as the point is equidistant from both axes, therefore y=x value will be substituted in line 'l' equation (3x+4(x) = 24), this will give a 3 whole 3/7. Hence, the coordinates will be (3 3/7 , 3 3/7)
For the next part we have the points of C and the origin which is (0,0)
The standard formulae of y=mx+c can be used or y-y1 = y2-y1/x2-x1 (x-x1) to generate the equation
Hope this helps)
y-y1 = y2-y1/x2-x1 (x-x1)