Why is wedge important in our daily life?

Answer:

Concept:

Accenture is a multinational professional services firm headquartered in Ireland that specialises in IT services and consulting. A corporation on the Fortune Global 500. 91 of the Fortune Global 100 companies and more than three-quarters of the Fortune Global 500 companies are among Accenture's current clients.

Given:

accenture’s clients is considering a major cloud transformation project

Step-by-step explanation:

To address this particular client's problem, Accenture's security team should focus on the following:

Accenture has created accelerators that can deploy specific security policies to cloud systems in a matter of hours, saving time and money.

Accenture's security team will now design accelerators that will allow specific security measures to be deployed to cloud environments in only a few hours, saving time and money for a significant Cloud transformation project.

Incident Response refers to a collection of procedures implemented when an incident occurs to determine the cause of the incident, reduce risk, and prevent future occurrences.

The set of procedures that performs a thorough examination of an incident, outlining the processes and techniques employed, containing the immediate effect, and putting plans in place to prevent recurrence.

The platform is mostly utilised in the cyber security area, where sensitive data and information can be tampered with or modified.

As a result, incident response is a phrase that describes the procedure.

Answer:

Accenture has developed accelerators that can deploy specific security controls to Cloud environments in just a few hours, thereby reducing costs

Step-by-step explanation:

Appropriate Question :-

If f(x) = tanx, show that f(0) = f(π). Is Rolle's theorem applicable to f(x) in [0, π]? Give reason.

[tex]\large\underline{\sf{Solution-}}[/tex]

Given function is

[tex]\sf \: f(x) = tanx \\ \\ [/tex]

So, Consider

[tex]\sf \: f(0) = tan0 = 0 \\ \\ [/tex]

Now, Consider

[tex]\sf \: f(\pi) = tan\pi = 0 \\ \\ [/tex]

Thus,

[tex]\bf\implies \:f(0) = f(\pi) \\ \\ [/tex]

Now, we have

[tex]\sf \: f(x) = tanx ,\: \: x \in \: [0, \: \pi] \\ \\ [/tex]

We know,

[tex]\sf \: tan\dfrac{\pi}{2} =not \: defined \\ \\ [/tex]

[tex]\bf\implies \:tanx \: is \: not \: continuous \: at \: x = \dfrac{\pi}{2} \\ \\ [/tex]

[tex]\bf\implies \:Rolle's \: theorem \: is \: not \: applicable \: \\ \\ [/tex]

[tex]\rule{190pt}{2pt}[/tex]

Basic Concept Used :-

Let f(x) be a real valued function defined on [a, b] such that

1. f(x) is continuous on [a, b].

2. f(x) is differentiable on (a, b).

3. f(a) = f(b)

Then, Rolle's Theorem is applicable.

Therefore, there exist atleast one real number c belongs to (a, b) such that f'(c) = 0

[tex]\rule{190pt}{2pt}[/tex]

Additional Information :-

[tex]\begin{gathered}\boxed{\begin{array}{c|c} \bf f(x) & \bf \dfrac{d}{dx}f(x) \\ \\ \frac{\qquad \qquad}{} & \frac{\qquad \qquad}{} \\ \sf k & \sf 0 \\ \\ \sf sinx & \sf cosx \\ \\ \sf cosx & \sf - \: sinx \\ \\ \sf tanx & \sf {sec}^{2}x \\ \\ \sf cotx & \sf - {cosec}^{2}x \\ \\ \sf secx & \sf secx \: tanx\\ \\ \sf cosecx & \sf - \: cosecx \: cotx\\ \\ \sf \sqrt{x} & \sf \dfrac{1}{2 \sqrt{x} } \\ \\ \sf logx & \sf \dfrac{1}{x}\\ \\ \sf {x}^{n} & \sf {nx}^{n - 1}\\ \\ \sf {e}^{x} & \sf {e}^{x} \end{array}} \\ \end{gathered}[/tex]

[tex]/2[/tex]Concept Introduction:

Rolle's theorem states that, if a function called [tex]f[/tex] is continuous on the type of interval which is closed [a, b] and it is differentiable on the interval  which is open [tex](a,b)[/tex] such that [tex]f(a)=[/tex] [tex]f(b)[/tex], then [tex]f'(x)=[/tex] [tex]0[/tex] for sum [tex]x[/tex] with [tex]a\leq x\leq b[/tex].

Given information:

[tex]f(x)=tanx[/tex]

To find:

Is roll's theorem appicable to [tex]f(x)[/tex] in [tex](0,[/tex]π[tex])[/tex]

Solution:

[tex]f(0)=tan0=0\\[/tex]

now consider

[tex]f([/tex]π[tex])[/tex][tex]=tan[/tex]π[tex]=0\\[/tex]

thus,

[tex]f(0)=f([/tex]π)

now we have [tex]f(x)=tanx, x[/tex]∈ [tex][0,[/tex]π[tex]][/tex]

we know,

[tex]tanx\\[/tex] is not continous at [tex]x=[/tex]π[tex]/2[/tex]

Son Roll's theorem is not applicable here.

Answer:

In this poem, the poet Robert Frost tells how a single moment can change anyone's mood. The Hemlock Tree and the Crow is used to show the negative and bad mood of the poet. The Snow Flakes are to show his changed mood of joy and happiness.

The poetic devices used in the poem Dust Of Snow are alliteration and symbolism. The Hemlock Tree and the Crow symbolises death, sorrow, misery and bad omen while on the other hand, the dust of snow or snow flakes symbolises fun and joy.

Answer:

It is not a single colour.

Explanation:

You can seperate it by the process of chromotography.  Follow the steps to do the chromotography. 

1. Take a think strip of filter paper 

2. Dras a line on it using a pencil, approximately 3cm above the lower edge

3. Put a small drop of ink (from sketch pen) at the centre of the line.

4.Let it dry

Hope this is helpful to you

5. Lower the filter paper into a jar/glass containing waer o that the drop of ink on the paper is just above  the water level .

6. Leave undisturbed

Then the water will rise on the filter paper. The water takes the dye particles along with it and it seperates the colours as shown in the figure 

Answer:

hope it helps you buddy.

Explanation:

It is not a single colour. You can seperate it by the process of chromotography. It is made up of many colours.