civonamzuk

To be honest, Melody, your answer is half right, and here's why:

The distortion of the large square and 7 small squares happened at the top, not at the bottom.

In the Figure 2, parts 2 and 3 have pushed part 1 upward, and the large square became the rectangle;

7 small squares in the top 2 rows became distorted by taking in that missing small square.

As a result, they also became the rectangels.

Please, take a look at my not-so-fancy post, Figure 2, and I'm sure you'll understand my points.

I meant it as a joke, Melody.

Good job, Alan!

What am I doing here...?

How many times did the fly change the direction on its 15 mile fly?

Figure  1

Figure  2

This image clearly shows you what happened after the peaces were rearranged.

1/       take a chicken across the river, leave it there and return

2/       take a fox across the river, leave it there, take a chicken and return

3/       leave a chicken on the opposite side from a fox, and take the corn across the river and return

4/       finally, take a chicken under your arm and take it over the river.

If sin of theta is 3/5 then tan theta =?

                 sin(theta) = 3/5          ( opposite side over hypotenuse )

                 tan(theta) = 3/x          ( opposite side over adjacent side )

Answer:>  tan(theta) = 3/4

 $${\mathtt{x}} = {\sqrt{{{\mathtt{5}}}^{{\mathtt{2}}}{\mathtt{\,-\,}}{{\mathtt{3}}}^{{\mathtt{2}}}}}$$

 $${\mathtt{x}} = {\mathtt{4}}$$

Good job, DB!

This is the right triangle!  I did check it out by using the Pythagorean theorem.

Because the location of the angle(A) is not specified, I used the angle situated between the adjacent and the hypotenuse.

Thanks for letting me know that I was half right (or wrong).

What is the ratio of sin A if ab=30, bc=16, and ca=34?

The ratio of sin(A) is opposite side (bc) over hypotenuse (ca)

sin (A) = (bc)/(ca)                                                                                                          

sin(A) = 16/34