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andrew-mc [135]
3 years ago
7

Search engine ranking evaluates the variables that search engines use to determine where a URL appears on the list of search res

ults. True or False.
Computers and Technology
1 answer:
VARVARA [1.3K]3 years ago
3 0

Answer:

True.

Explanation:

Search engines are evaluated on the basis of the variables which are used by the search engines to determine where the URL appears in the list of the search results.There are certain algorithms are also implemented using these variables like panda algorithm.So we conclude that the answer is True.

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Barry discovers that an attacker is running an access point in a building adjacent to his company. The access point is broadcast
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Answer: Option (A) is correct

Explanation:

Evil twin is known as a fraudulent point of access in a Wi-Fi which tends to  appear to be honest and legitimate but is known as a set up to oversee on the wireless communications. Evil twin is referred to as the WLAN equal of a phishing scam.  This kind of attack is mostly used in order to steal passwords of an unsuspecting users, that is done either by by phishing or by monitoring the connection, this mostly involves developing a fake web site and thus luring people.

8 0
3 years ago
You can add a new slide to a presentation by
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If the web were vertical rather than horizontal, how would the frequency of oscillation be affected? a) The frequency would be h
N76 [4]

Answer:

c) The frequency would be the same.

Explanation:

The frequency of oscillation does not affected from the web being vertical rather than horizontal.

Therefore the frequency would neither be higher nor will be lower,if the web were vertical. The frequency would remain the same

8 0
3 years ago
When the writer of a letter sends a copy to a third party without the knowledge of the person receiving the original letter, it
ahrayia [7]

The answer here is Blind carbon copy (bcc).

The original recipients of the letter are unable to see (blind) who else receives a copy if those parties are on the bcc list.

3 0
3 years ago
Design a class named Complex for representing complex numbers and the methods add, subtract, multiply, divide, abs for performin
Tanzania [10]

Answer:

Explanation:

The following code is written in Java, it creates the entire complex class as requested so that it works with the main method that has been provided in the question without having to change anything in the main method. Proof of output can be seen in the attached picture below

import java.util.Scanner;

class Test implements Cloneable{

   public static void main(String[] args) {

       Scanner input = new Scanner(System.in);

       System.out.print("Enter the first complex number: ");

       double a = input.nextDouble();

       double b = input.nextDouble();

       Complex c1 = new Complex(a, b);

       System.out.print("Enter the second complex number: ");

       double c = input.nextDouble();

       double d = input.nextDouble();

       Complex c2 = new Complex(c, d);

       System.out.println("(" + c1 + ")" + " + " + "(" + c2 + ")" + " = " + c1.add(c2));

       System.out.println("(" + c1 + ")" + " - " + "(" + c2 + ")" + " = " + c1.subtract(c2));

       System.out.println("(" + c1 + ")" + " * " + "(" + c2 + ")" + " = " + c1.multiply(c2));

       System.out.println("(" + c1 + ")" + " / " + "(" + c2 + ")" + " = " + c1.divide(c2));

       System.out.println("|" + c1 + "| = " + c1.abs());

       Complex c3 = c1;

       System.out.println(c1 == c3);

       System.out.println(c3.getRealPart());

       System.out.println(c3.getImaginaryPart());

   }

}

class Complex implements Cloneable {

   public interface Cloneable { }

   private double realPart;

   public double getRealPart() {

       return realPart;

   }

   public void setReal(double real) {

       this.realPart = real;

   }

   private double imaginaryPart;

   public double getImaginaryPart() {

       return imaginaryPart;

   }

   public void setImaginary(double imaginary) {

       this.imaginaryPart = imaginary;

   }

   public Complex(double a, double b) {

       realPart = a;

       imaginaryPart = b;

   }

   public Complex(double a) {

       realPart = a;

       imaginaryPart = 0;

   }

   public Complex() { }

   public Complex add(Complex comp2) {

       double real1 = this.getRealPart();

       double real2 = comp2.getRealPart();

       double imaginary1 = this.getImaginaryPart();

       double imaginary2 = comp2.getImaginaryPart();

       return new Complex(real1 + real2, imaginary1 + imaginary2);

   }

   public Complex abs() {

       double real1 = Math.abs(this.getRealPart());

       double imaginary1 = Math.abs(this.getImaginaryPart());

       return new Complex(real1, imaginary1);

   }

   public Complex subtract(Complex comp2) {

       double real1 = this.getRealPart();

       double real2 = comp2.getRealPart();

       double imaginary1 = this.getRealPart();

       double imaginary2 = comp2.getRealPart();

       return new Complex(real1 - real2, imaginary1 - imaginary2);

   }

   public Complex multiply(Complex comp2) {

       double real1 = this.getRealPart();

       double real2 = comp2.getRealPart();

       double imaginary1 = this.getRealPart();

       double imaginary2 = comp2.getRealPart();

       return new Complex(real1 * real2, imaginary1 * imaginary2);

   }

   public Complex divide(Complex comp2) {

       double real1 = this.getRealPart();

       double real2 = comp2.getRealPart();

       double imaginary1 = this.getRealPart();

       double imaginary2 = comp2.getRealPart();

       return new Complex(real1 / real2, imaginary1 / imaginary2);

   }

   public String toString() {

       String result;

       result = realPart + " + " + imaginaryPart + "i";

       return result;

   }

}

3 0
3 years ago
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