A)
Relational Operators:
Relational operators are used to compare numeric and character values using the following operators:
- Greater than (>)
- Less than (<)
- Greater than or equal to (>=)
- Less than or equal to (<=)
- Equal to (==)
- Not equal to (!=)
These operators will determine whether specific relationship exists between two values of same type.
Relational Expression:
- Relational operators are “binary”, so it needs two operands for comparison. Consider the following expression using the less-than operator:
A < B
- The above expression is called a “relational expression”. It is used to find whether “A” is less than “B”.
- Relational expression is also referred as “Boolean expression”, because the resultant value of all relational expression is either “True” or “False”. But the states of Boolean values are stored as 0 and 1.
- Hence, if the resultant value of relational expression is 0, then the expression is “False”. If the resultant value of relational expression is 1, then the expression is “True”.
B)
Relational Operators:
Relational operators are used to compare numeric and character values using the following operators:
- Greater than (>)
- Less than (<)
- Greater than or equal to (>=)
- Less than or equal to (<=)
- Equal to (==)
- Not equal to (!=)
These operators will determine whether specific relationship exists between two values of same type.
Relational Expression:
- Relational operators are “binary”, so it needs two operands for comparison. Consider the following expression using the less-than operator:
A < B
- The above expression is called a “relational expression”. It is used to find whether “A” is less than “B”.
- Relational expression is also referred as “Boolean expression”, because the resultant value of all relational expression is either “True” or “False”. But the states of Boolean values are stored as 0 and 1.
- Hence, if the resultant value of relational expression is 0, then the expression is “False”. If the resultant value of relational expression is 1, then the expression is “True”.
C)
Relational Operators:
Relational operators are used to compare numeric and character values using the following operators:
- Greater than (>)
- Less than (<)
- Greater than or equal to (>=)
- Less than or equal to (<=)
- Equal to (==)
- Not equal to (!=)
These operators will determine whether specific relationship exists between two values of same type.
Relational Expression:
- Relational operators are “binary”, so it needs two operands for comparison. Consider the following expression using the less-than operator:
A < B
- The above expression is called a “relational expression”. It is used to find whether “A” is less than “B”.
- Relational expression is also referred as “Boolean expression”, because the resultant value of all relational expression is either “True” or “False”. But the states of Boolean values are stored as 0 and 1.
- Hence, if the resultant value of relational expression is 0, then the expression is “False”. If the resultant value of relational expression is 1, then the expression is “True”.
Want to see the full answer?
Check out a sample textbook solutionChapter 4 Solutions
Starting Out with C++: Early Objects
- You have 5 propositions with the following truth values: a is true; b is true; c is false; d is false; e is true. What are truth values of the following propositions? a.a ⋀ b ⋁ c b.d ⋀ b ⋁ e c.a ⋀ (b ⋁ c) ⋀ (d ⋁ e) d.a ⋁ b ⋀ c ⋀ d ⋁ e e.a ⋁ a ⋀ b ⋀ e ⋁ carrow_forwardWhich of the following statements is or are always true? ( If A then B) and ( If B then C) are strong rules with respect to support and confidence this implies that ( if A then C) is also a strong rule. IL If (A then C) and (if B then C) are strong rules with respect to support and confidence this implies that ( if A and B then C) is also a strong rule. O a. neither I not II O b. only II Oc. I and II O d. only Iarrow_forwardQuestion 2 Consider the correctness statement x == x { x = x + 1; } P where x has type integer. The correctness statement is valid when P is the assertion: Ox>0 Ox 1 Ox< 1 false The correctness statement is invalid in all above cases.arrow_forward
- ► Construct a formal proof of validity for the following arguments: - If rain continues, then the river rises. If rain continues and the river rises, then the bridge will wash out. If continuation of the rain would cause the bridge to wash out, then a single road is not sufficient for the town. Either a single road is sufficient for the town or the traffic engineers have made a mistake. Therefore, the traffic engineers have made a mistake. Let: p: The rain continues. q: The river rises. r: The bridge will wash out. s: A single road is sufficient for the town. t: The traffic engineers have made a mistake.arrow_forwardQuestion 42 The correct statements are: If L₁ is reducible to L2 and L₂ is not in D, then L₁ cannot be in D. If L₁ is reducible to L₂ and L₁ is not in D, then L₂ cannot be in D. If L₁ is reducible to L2 and L₂ is not in SD, then L₁ cannot be in SD. If L₁ is reducible to L₂ and L₁ is not in SD, then L₂ cannot be in SD.arrow_forwardLet Q(x, y) be the statement "x+y=x-y." If the domain for both variables consists of all integers, what are the truth values of 3xQ(x, 2) ? True Falsearrow_forward
- Please answer allarrow_forwardQuestion 25 The following two statements are logically equivalent: (p → q) ∧ (r → q) (p ∧ r) → q You can use truth tables to determine equivalency Group of answer choices True Falsearrow_forward1. Consider the following statements: P(z, y) = "3r €R such that Vy E R, z = 2y" Q(z, y) = "Vz € R By ER such that z= 2y" Explain the difference between what these two statements are claiming. Which of them is true and which of them is false?arrow_forward
- Determine the validity of the following argument using the truth table method. a. If I don’t pay my income taxes, then I file for an extension or I am a felon. I’m not a felon and I didn’t file for an extension. Therefore, I pay my income taxes.arrow_forwardWhat does the statement 'guess == 5' do? a. assigns the value 5 to guess b. if guess is not equal to 5, it assigns 5 to guess. If it is equal, it leaves guess alone. c. tests for inequality, resulting in True when guess is not equal to 5 d. tests for equality, resulting in True when guess is equal to 5 What does 'num > 5' test for? a. the value in num is greater than or equal to 5 b. the value in num is greater than 5 c. the value in num should be greater than 5 d. num will be set to 5 How are letters stored in memory? a. as ones and zeros using ASCII encoding b. directly c. letters cannot be stored in memory d. using public key encryptionarrow_forwardFour mathematicians have a conversation, as follows: ALICE: I am insane. BOB: I am pure. CHARLES: I am applied. DOROTHY: I am sane. ALICE: Charles is pure. BOB: Dorothy is insane. CHARLES: Bob is applied. DOROTHY: Charles is sane. You are also given the following information: Pure mathematicians tell the truth about their beliefs. Applied mathematicians lie about their beliefs. Sane mathematicians' beliefs are correct. Insane mathematicians' beliefs are incorrect. With the preceding clues, classify the four mathematicians as applied or pure, and insane or sane. Briefly explain your logic.arrow_forward
- Programming Logic & Design ComprehensiveComputer ScienceISBN:9781337669405Author:FARRELLPublisher:Cengage