Algorithms - Numerical Methods

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Question

Use Newton's method to determine for if .

Tap to reveal answer

Answer

In order to solve this problem, we need to recall newton's method.

So we need to run this equation 4 times

First let's find the derivative of

$f'(x) = 9 $x^{8}$ + 7 $x^{6}$ + 4 $x^{3}$$

Now Newton's Method looks like.

Now plug in 4 for

Now we take this answer, and plug it back into the equation for

We keep doing this until, we get to

Below is the results of Newton's Method.

So our final answer will be

← Didn't Know|Knew It →

Question

Use Newton's method to determine for if .

Tap to reveal answer

Answer

In order to solve this problem, we need to recall newton's method.

So we need to run this equation 4 times

First let's find the derivative of

$f'(x) = 7 $x^{6}$ + 4 $x^{3}$ + 1$

Now Newton's Method looks like.

Now plug in 4 for

Now we take this answer, and plug it back into the equation for

We keep doing this until, we get to

Below is the results of Newton's Method.

So our final answer will be

← Didn't Know|Knew It →

Question

Use Newton's method to determine for if .

Tap to reveal answer

Answer

In order to solve this problem, we need to recall newton's method.

So we need to run this equation 3 times

First let's find the derivative of

$f'(x) = 9 $x^{8}$ + 6 $x^{5}$ + 3 $x^{2}$$

Now Newton's Method looks like.

Now plug in 3 for

Now we take this answer, and plug it back into the equation for

We keep doing this until, we get to

Below is the results of Newton's Method.

So our final answer will be

← Didn't Know|Knew It →

Question

Use Newton's method to determine for if .

Tap to reveal answer

Answer

In order to solve this problem, we need to recall newton's method.

So we need to run this equation 4 times

First let's find the derivative of

$f'(x) = 7 $x^{6}$ + 4 $x^{3}$ + 1$

Now Newton's Method looks like.

Now plug in 4 for

Now we take this answer, and plug it back into the equation for

We keep doing this until, we get to

Below is the results of Newton's Method.

So our final answer will be

← Didn't Know|Knew It →

Question

Use Newton's method to determine for $2 $x^{6}$ + $x^{2}$ + 53$ if .

Tap to reveal answer

Answer

In order to solve this problem, we need to recall newton's method.

So we need to run this equation 2 times

First let's find the derivative of $2 $x^{6}$ + $x^{2}$ + 53$

$f'(x) = 12 $x^{5}$ + 2 x$

Now Newton's Method looks like.

Now plug in 2 for

Now we take this answer, and plug it back into the equation for

We keep doing this until, we get to

Below is the results of Newton's Method.

So our final answer will be

← Didn't Know|Knew It →

Question

Use Newton's method to determine for if .

Tap to reveal answer

Answer

In order to solve this problem, we need to recall newton's method.

So we need to run this equation 3 times

First let's find the derivative of

$f'(x) = 7 $x^{6}$ + 4 $x^{3}$ + 3 $x^{2}$$

Now Newton's Method looks like.

Now plug in 3 for

Now we take this answer, and plug it back into the equation for

We keep doing this until, we get to

Below is the results of Newton's Method.

So our final answer will be

← Didn't Know|Knew It →

Question

Use Newton's method to determine for if .

Tap to reveal answer

Answer

In order to solve this problem, we need to recall newton's method.

So we need to run this equation 2 times

First let's find the derivative of

$f'(x) = 7 $x^{6}$ + 6 $x^{5}$ + 2 x$

Now Newton's Method looks like.

Now plug in 2 for

Now we take this answer, and plug it back into the equation for

We keep doing this until, we get to

Below is the results of Newton's Method.

So our final answer will be

← Didn't Know|Knew It →

Question

Use Newton's method to determine for if .

Tap to reveal answer

Answer

In order to solve this problem, we need to recall newton's method.

So we need to run this equation 2 times

First let's find the derivative of

$f'(x) = 7 $x^{6}$ + 4 $x^{3}$ + 2 x$

Now Newton's Method looks like.

Now plug in 2 for

Now we take this answer, and plug it back into the equation for

We keep doing this until, we get to

Below is the results of Newton's Method.

So our final answer will be

← Didn't Know|Knew It →

Question

Use Newton's method to determine for $2 $x^{6}$ + $x^{2}$ + 80$ if .

Tap to reveal answer

Answer

In order to solve this problem, we need to recall newton's method.

So we need to run this equation 2 times

First let's find the derivative of $2 $x^{6}$ + $x^{2}$ + 80$

$f'(x) = 12 $x^{5}$ + 2 x$

Now Newton's Method looks like.

Now plug in 2 for

Now we take this answer, and plug it back into the equation for

We keep doing this until, we get to

Below is the results of Newton's Method.

So our final answer will be

← Didn't Know|Knew It →

Question

Use Newton's method to determine for $2 $x^{6}$ + $x^{4}$ + 34$ if .

Tap to reveal answer

Answer

In order to solve this problem, we need to recall newton's method.

So we need to run this equation 4 times

First let's find the derivative of $2 $x^{6}$ + $x^{4}$ + 34$

$f'(x) = 12 $x^{5}$ + 4 $x^{3}$$

Now Newton's Method looks like.

Now plug in 4 for

Now we take this answer, and plug it back into the equation for

We keep doing this until, we get to

Below is the results of Newton's Method.

So our final answer will be

← Didn't Know|Knew It →

Question

Use Newton's method to determine for if .

Tap to reveal answer

Answer

In order to solve this problem, we need to recall newton's method.

So we need to run this equation 4 times

First let's find the derivative of

$f'(x) = 9 $x^{8}$ + 6 $x^{5}$ + 4 $x^{3}$$

Now Newton's Method looks like.

Now plug in 4 for

Now we take this answer, and plug it back into the equation for

We keep doing this until, we get to

Below is the results of Newton's Method.

So our final answer will be

← Didn't Know|Knew It →

Question

Use Newton's method to determine for if .

Tap to reveal answer

Answer

In order to solve this problem, we need to recall newton's method.

So we need to run this equation 2 times

First let's find the derivative of

$f'(x) = 7 $x^{6}$ + 4 $x^{3}$ + 2 x$

Now Newton's Method looks like.

Now plug in 2 for

Now we take this answer, and plug it back into the equation for

We keep doing this until, we get to

Below is the results of Newton's Method.

So our final answer will be

← Didn't Know|Knew It →

Question

Use Newton's method to determine for if .

Tap to reveal answer

Answer

In order to solve this problem, we need to recall newton's method.

So we need to run this equation 4 times

First let's find the derivative of

$f'(x) = 9 $x^{8}$ + 7 $x^{6}$ + 4 $x^{3}$$

Now Newton's Method looks like.

Now plug in 4 for

Now we take this answer, and plug it back into the equation for

We keep doing this until, we get to

Below is the results of Newton's Method.

So our final answer will be

← Didn't Know|Knew It →

Question

Use Newton's method to determine for if .

Tap to reveal answer

Answer

In order to solve this problem, we need to recall newton's method.

So we need to run this equation 4 times

First let's find the derivative of

$f'(x) = 7 $x^{6}$ + 4 $x^{3}$ + 1$

Now Newton's Method looks like.

Now plug in 4 for

Now we take this answer, and plug it back into the equation for

We keep doing this until, we get to

Below is the results of Newton's Method.

So our final answer will be

← Didn't Know|Knew It →

Question

Use Newton's method to determine for if .

Tap to reveal answer

Answer

In order to solve this problem, we need to recall newton's method.

So we need to run this equation 3 times

First let's find the derivative of

$f'(x) = 9 $x^{8}$ + 6 $x^{5}$ + 3 $x^{2}$$

Now Newton's Method looks like.

Now plug in 3 for

Now we take this answer, and plug it back into the equation for

We keep doing this until, we get to

Below is the results of Newton's Method.

So our final answer will be

← Didn't Know|Knew It →

Question

Use Newton's method to determine for if .

Tap to reveal answer

Answer

In order to solve this problem, we need to recall newton's method.

So we need to run this equation 4 times

First let's find the derivative of

$f'(x) = 7 $x^{6}$ + 4 $x^{3}$ + 1$

Now Newton's Method looks like.

Now plug in 4 for

Now we take this answer, and plug it back into the equation for

We keep doing this until, we get to

Below is the results of Newton's Method.

So our final answer will be

← Didn't Know|Knew It →

Question

Use Newton's method to determine for $2 $x^{6}$ + $x^{2}$ + 53$ if .

Tap to reveal answer

Answer

In order to solve this problem, we need to recall newton's method.

So we need to run this equation 2 times

First let's find the derivative of $2 $x^{6}$ + $x^{2}$ + 53$

$f'(x) = 12 $x^{5}$ + 2 x$

Now Newton's Method looks like.

Now plug in 2 for

Now we take this answer, and plug it back into the equation for

We keep doing this until, we get to

Below is the results of Newton's Method.

So our final answer will be

← Didn't Know|Knew It →

Question

Use Newton's method to determine for if .

Tap to reveal answer

Answer

In order to solve this problem, we need to recall newton's method.

So we need to run this equation 3 times

First let's find the derivative of

$f'(x) = 7 $x^{6}$ + 4 $x^{3}$ + 3 $x^{2}$$

Now Newton's Method looks like.

Now plug in 3 for

Now we take this answer, and plug it back into the equation for

We keep doing this until, we get to

Below is the results of Newton's Method.

So our final answer will be

← Didn't Know|Knew It →

Question

Use Newton's method to determine for if .

Tap to reveal answer

Answer

In order to solve this problem, we need to recall newton's method.

So we need to run this equation 2 times

First let's find the derivative of

$f'(x) = 7 $x^{6}$ + 6 $x^{5}$ + 2 x$

Now Newton's Method looks like.

Now plug in 2 for

Now we take this answer, and plug it back into the equation for

We keep doing this until, we get to

Below is the results of Newton's Method.

So our final answer will be

← Didn't Know|Knew It →

Question

Use Newton's method to determine for if .

Tap to reveal answer

Answer

In order to solve this problem, we need to recall newton's method.

So we need to run this equation 2 times

First let's find the derivative of

$f'(x) = 7 $x^{6}$ + 4 $x^{3}$ + 2 x$

Now Newton's Method looks like.

Now plug in 2 for

Now we take this answer, and plug it back into the equation for

We keep doing this until, we get to

Below is the results of Newton's Method.

So our final answer will be

← Didn't Know|Knew It →

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