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bearhunter [10]
1 year ago
12

One can determine whether a binary tree is a binary search tree by traversing it in.

Mathematics
1 answer:
andreyandreev [35.5K]1 year ago
4 0

One can determine whether a binary tree is a binary search tree by traversing it in is In-order Traversal.

<h3>How do you traverse a binary search tree?</h3><h3>In-order Traversal</h3>

In this traversal method, the left subtree is visited first, then the root and later the right sub-tree. We should always remember that every node may represent a subtree itself. If a binary tree is traversed in-order, the output will produce sorted key values in an ascending order.

As,

In the case of binary search trees (BST), In-order traversal gives nodes in non-decreasing order.

For Inorder, you traverse from the left subtree to the root then to the right subtree.

To get nodes in non-increasing order,  Inorder traversal s reversed can be used.

Hence, traversing is  Inorder

Learn more about Binary search tree here:

brainly.com/question/12946457

#SPJ4

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H(x)=4x+4 find h(3b)
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h(3b)=12b+4

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h(3b)=4(3b+1)

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3 years ago
A ball is thrown downward from a cliff. Its position at time t seconds is given by the formula s(t) = 16t2 + 32t, where s is in
Rom4ik [11]

Answer:

It takes 2.8 seconds for the ball to fall 215 ft.

Step-by-step explanation:

We are given a position function s(t) where s stands for the number of feet the ball has fallen, so we have to replace s with the given value of 215 ft and solve for the time t.

Setting up the equation.

The motion equation is given by

s(t) =16t^2+32t

We can replace there s = 215 ft to get

215=16t^2+32t

Solving for the time t.

From the previous equation we can move all terms in one side to get

16t^2+32t-215=0

At this point we can solve for t using quadratic formula.

t = \cfrac{-b\pm \sqrt{b^2-4ac}}{2a}

where a, b and c are the coefficients of the quadratic equation

at^2+bt+c=0

So we get

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Replacing on the quadratic formula we get

t = \cfrac{-32\pm \sqrt{32^2-4(16)(-215)}}{2(16)}

Using a calculator we get

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Physically speaking the only result that makes sense is to move forward in time that give us t = 2.8 seconds.

We can conclude that it takes 2.8 seconds for the ball to fall 215 ft.

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