Compute δy and dy for the given values of x and dx = δx. (round your answers to three decimal places.) y = 6 x , x = 4, δx = 1

The function is

y = 6 x

Differentiating w.r.t  x

=6

As given , dx = Δx, and dy=Δy

So,above equation becomes

As given ,

When  x=4, y=6×4=24

So, When x+ =4+1=5 then,  y +=24+6=30

The value of and for the given value of and is

Further explanation:

Given:

The value of is

The value of is

Explanation:

The given function can be expressed as follows,

Differentiate the above equation with respect to

The value of can be obtained as follows,

The value of is

Substitute for in equation

The value of can be obtained as follows,

The value of can be obtained as follows,

The value of and for the given value of and is  

Learn more:

1. Learn more about inverse of the functionhttps://.

2. Learn more about equation of circle .

3. Learn more about range and domain of the function

Answer details:

Grade: High School

Subject: Mathematics

Chapter: Derivatives

Keywords: Derivative, value of , function, differentiate, minimum value, dy, compute, given value of

h df tyjgtyj ttd y ytkgfty ty

step-by-step explanation:

tyty jry j y yj yttj yhgtyj y ghyj ytthj

where r the answers

step-by-step explanation: