Question

Find the values of X and Y

Answer 1

the answer to this is x=4 y=12 if you need further explanation let me know

Answer 2

Answer:

From the image we have,

$(11x-6)^{\circ}$ and $(13y-14)^{\circ}$ are linear pairs.

Linear Pair Theorem: If two angles form a linear pair, then they are supplementary.

therefore, by above theorem we have,

$11x-6+13y-14=180^{\circ}$

simplify:

$11x+13y=200^{\circ}$

Since, we can seen from the image we have, $15x-8=90^{\circ}$

$15x=98^{\circ}$

therefore, $x=6.534^{\circ}$

Now, putting the value of x in equation $11x+13y=200^{\circ}$ to find for y:

$11\cdot 6.534+13y=200^{\circ}$

$71.8667+13y=200^{\circ}$

$13y=200-71.867=128.134^{\circ}$

Therefore the values of $x=6.534^{\circ}$ and  $y=128.134^{\circ}$