Difference Quotient Calculator

Difference Quotient Calculator

Is there a way to get the difference content using TI83 Plus Calculator?

Love

To work

f (x) = 3x 3Ã 42'42x

Calculate the difference

[f (x + h) f'f (x)] / h, hà   0

Is there a formal way to do this with a calculator? If so, what? Thank you very much

Because I made it by hand, I have [(2x 3) + (3hx 2) + (3xh 2) + (h 3) (42h)] / h and I think it's wrong ...

All I know about TI83 is to calculate the derived value of this function. Example: If x = 3 then what is f (x) = 3x iv 3 derived from 42x?

Press the Math button

Eighth arrow: n reduction

to enter

Input: (3x 342x, x, 3) input

Answer = 39.

For your definition of achievable limit values, see ...

Lim h> 0 [3 (x + h) 342 (x + h) 3x 3 + 42x] / hour

= Lim h> 0 [3x 3 + 9x 2h + 9xh 2 + 3h 342x42h3x 2 + 42x] / hour

= Lim j> 0 [9x 2h + 9xh 2 + 3h 342h] / hour

= Moment> 0 [9x 2 + 9xh + 3h 2 42]

Let's take the limit value h> 0 = 9x 2 42

Differential strong calculator

This page can help you.

Come back:

Is there any way to get the difference quotient using TI83 Plus Calculator?

Love

To work

f (x) = 3x 3Ã 42'42x

Calculate the difference

[f (x + h) f'f (x)] / h, hà   0

Is there a formal way to do this with a calculator? If so, what? Thank you very much

Because I made it by hand, I have [(2x 3) + (3hx 2) + (3xh 2) + (h 3) (42h)] / h and I think it's wrong ...

Solution: Given f (x) = 3x³ ˆ '42x

Let f (x + h = 3 (x + h)) 42 '42 (x + h)

We know (a + b) 3 = a 3 + b 3 + 3a 2b + 3b 2a

=> 3 (x³ + hó + 3x²h + 3xh²) 42 '42x42h)

(3x³ Â''42x)] / hour

= (9xòh + 9xh² + 3h³ Â42h) / h = h (9xò + 9xh + 3h² 42'42) / hour

= 9x² + 9xh + 3h² 42'42

Yes

h> 0

So we have

[f (x + h)  'f (x)] / h = 9x² + 9x 0 + 3042

[f (x + h) Â 'f (x)] / h = 9x²42

Difference Quotient Calculator

Difference Quotient Calculator

Is there any way to get the difference quotient using TI83 Plus Calculator?

Love

To work

f (x) = 3x 3Ã 42'42x

Calculate the difference

[f (x + h) f'f (x)] / h, hà   0

Is there a way to do this with a calculator? If so, what? Thank you very much

Because I made it by hand, I have [(2x 3) + (3hx 2) + (3xh 2) + (h 3) (42h)] / h and I think it's wrong ...

The only function I know of on TI83 is to calculate the derived value of a function. Example: If x = 3 then what is f (x) = 3x iv 3 derived from 42x?

Press the math button

Arrows make in 8: n substration

to enter

Entries: (3x 342x, x, 3) entries

Answer = 39.

For your definition of achievable limit values, see ...

Lim h> 0 [3 (x + h) 342 (x + h) 3x 3 + 42x] / hour

= Lim h> 0 [3x 3 + 9x 2h + 9xh 2 + 3h 342x42h3x 2 + 42x] / hour

= Lim j> 0 [9x 2h + 9xh 2 + 3h 342h] / hour

= Moment> 0 [9x 2 + 9xh + 3h 2 42]

Below limit 0 = 9x 2 42

This page can help you.

Come back:

Is there a way to get the difference content using TI83 Plus Calculator?

Love

To work

f (x) = 3x 3Ã 42'42x

Calculate the difference

[f (x + h) f'f (x)] / h, hà   0

Is there a formal way to do this with a calculator? If so, what? Thank you very much

Because I made it by hand, I have [(2x 3) + (3hx 2) + (3xh 2) + (h 3) (42h)] / h and I think it's wrong ...

Solution: Given f (x) = 3x³ ˆ '42x

Let f (x + h = 3 (x + h)) 42 '42 (x + h)

We know (a + b) 3 = a 3 + b 3 + 3a 2b + 3b 2a

=> 3 (x³ + hó + 3x²h + 3xh²) 42 '42x42h)

(3x³ Â''42x)] / hour

= (9xòh + 9xh² + 3h³ Â42h) / h = h (9xò + 9xh + 3h² 42'42) / hour

= 9x² + 9xh + 3h² 42'42

Yes

h> 0

So we have

[f (x + h)  'f (x)] / h = 9x² + 9x 0 + 3042

[f (x + h) Â 'f (x)] / h = 9x²42

Difference Quotient Calculator

Difference Quotient Calculator

I assume you have calculated. You may not find my answer helpful, but after calculating the lim function dx> or (f (x + dx) f (x)) / h, you will see the derived function, but you Will need to know to solve algebraically.

Difference Quotient Calculator