A tree casts a shadow of 34 feet at the time when a 3-foot tall casts a shadow of 1.7 feet. what is the height of the tree?

h devided by 3

& 34 divided by 1.7
h/3=34/1.7
3x34/1.7

h=60 feet

h devided by 3

& 34 divided by 1.7
h/3 = 34/1.7 next cross
3x34/1.7

h=60 feet

3/1.7 = t/34

Cross multiply and solve for t

A tree casts a shadow of 34 feet at the time when a 3-foof tall child casts a shadow of 1.7 feet.What is the height of the tree?

A tree casts a shadow of 34 feet at the time when a 3-foot tall child casts a shadow of 1.7 feet.what is the height of the tree?

Well, if we compare the size of the shadows, it's clear that the tree's shadow is much bigger, just like a clown's shoes! Now, let's use some "tree-nometry" to find the height of our leafy friend.

If a 3-foot tall object casts a shadow of 1.7 feet, we can set up a proportion to solve for the height of the tree. It would be like figuring out how many clowns it takes to make a circus.

So, let's set it up: 3/1.7 = x/34

Now, let's cross-multiply: 3 * 34 = 1.7 * x

Divide both sides by 1.7: 3 * 34 / 1.7 = x

Calculating that gives us: x = 60 feet!

Voila! The tree is towering above us at a height of 60 feet, just like a clown on stilts at a circus!

To find the height of the tree, we can use a proportion. The proportion is set up using the relationship between the height of the tree and the length of its shadow, compared to the height of the 3-foot tall object and the length of its shadow.

Let's denote the height of the tree as 'x' and the length of its shadow as '34 feet'. So the proportion will look like this:

3 feet (height of the small object) / 1.7 feet (length of the shadow of the small object) = x (height of the tree) / 34 feet (length of the shadow of the tree)

To solve for x, we can cross-multiply and then divide:

3 feet * 34 feet = 1.7 feet * x

102 feet = 1.7 feet * x

Divide both sides of the equation by 1.7 feet:

102 feet / 1.7 feet = x

x ≈ 60 feet

Therefore, the height of the tree is approximately 60 feet.