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From the point of intersection of the 24th meridian east with the parallel 19 30 apos of latitude north, a straight line to the point of intersection of the Tropic of Cancer with the 16th meridian east and from that point a straight line to the point of intersection of the 15th meridian east and the parallel 23 of latitude north

So it's a classic parallel line with a transversal problem.

So any line can be represented in slope intercept form as y mx b.

If we put it in slope y intercept form, the equation of really, any line is y is equal to mx plus b.

So we have slope intercept.

So this is like the p intercept or the y intercept.

And b is the y intercept.

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That is our y intercept.

So the x intercept, the y intercept and now the z intercept.

And then we know the y intercept, the y intercept is 3.

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A crossroads!

So the y intercept, this point right over here, this is where the line intersects with the y axis.

And they tell us we have a y intercept, y intercept, at the point 0, minus 2.

So this y intercept right over here. this y intercept right over here.

And this is different from y or from slope intercept form.

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