Question

Let T be the triangle formed by the straight line 3x + 5y - 45 = 0 and the coordinate axes. Let the circumcircle of T have radius of length L, measured in the same unit as the coordinate axes. Then, the integer closest to L is​

Answer 1

We know that the equation of the straight line is 3x + 5y = 45

$\frac{x}{15} + \frac{y}{9} = 1$

The intercepts are (15,0) and (0,9) respectively

Since it's a right-angled triangle, we know that Circumradius (R) =

$\frac{hypotenuse}{2}$

Circumradius =

$\frac{ \sqrt{ {9}^{2} + {15}^{2} } }{2} = \frac{3}{2} \times \sqrt{34}$

We know that square root of 34 is approximately equal to 6

So, from trial and error to find the closest number, we find that the value of Circumradius is very close to 9

So, the integer closest to L = 9

Answer

9

Answer 2

Answer:

Wrong answer bro

Step-by-step explanation:

The next line will be

Everything is temporary

Everything will slide

Love will never die, die, die