Let p be the statement “DATAENDFLAG is off,” q the statement “ERROR equals 0,” and r the statement “SUM is less than 1,000.” Express thefollowing sentences in symbolic notation.a. DATAENDFLAG is off, ERROR equals 0, and SUM is less than 1,000.b. DATAENDFLAG is off but ERROR is not equal to 0.c. DATAENDFLAG is off; however, ERROR is not 0 or SUM is greater than or equal to 1,000.d. DATAENDFLAG is on and ERROR equals 0 but SUM is greater than or equal to 1,000.e. Either DATAENDFLAG is on or it is the case that both ERROR equals 0 and SUM is less than 1,000.

Let H represent "My house is large." and L represent "I have lots of children." Write the following compound statement symbolically (using symbols of logic): "If I have lots of children, then my house is not large" E Calculator > Next Question MacBook Air 吕口 F3 O00 FA F2 F5 F6 F8 F9 @ %23 $ & * 2 3 4 5 7 8 W E Y

Write a negation for the following statement: For all real numbers x, if x(x – 2) > 0, then x > 2 or x < 0

Let p, q, and r represent the following statements. p: The ice cream truck is here. q: The pool is open. r: It is summertime. Enter the statement below that matches the following symbolic statement: p H (q ^ r) Select from the choices below. If any of the options should not be used, select "(blank)" in that space. Select an answer v Select an answer V Select an answer v Select an answer Select an answer

Let B(x) be the predicate "person x is a fan of the Bulldogs" and let y(x) be the predicate "person x is a fan of the Yellow Jackets," where the domain for the variable x is the set of all people. Express the following symbolic proposition as an English sentence: 3x(B(x) VY(x)) Some person is a fan of the Bulldogs or a fan of the Yellow Jackets. Every person is a fan of the Bulldogs or a fan of the Yellow Jackets. Some person is a fan of the Bulldogs and a fan of the Yellow Jackets. Every person is a fan of the Bulldogs and a fan of the Yellow Jackets.

Use letters to represent each non-negated simple statement and rewrite the given compound statement in symbolic form. If school is cancelled then I can sleep in, and I cannot sleep in. Let p represent the simple sentence "School is cancelled" and q represent "I can sleep in." The compound statement written in symbolic form is (p→q)^~q-

Mathematical Logic First-order or predicate logic. Rewrite each of the following formulas so that all their symbols appear explicitly and in order: a. 3v₁Pv₁ APV₁ b. Vv₁Av₁ ABv₁³V₂¬Cv₂ V DV₂ Please be as clear as possible. Explain your answer. Thank you.

Let p represent the simple statement "The temperature is above 80°," q represent "We finished working," and r represent "We go to the pool." Write the symbolic statement q r ^ p in words. Choose the correct answer below. O A. If we have finished working or we go to the pool, then the temperature is above 80°. O B. We have finished working if and only if we go to the pool or the temperature is above 80°. O C. We have finished working if and only if we go to the pool and the temperature is above 80°. O D. If we have finished working, then we go to the pool and the temperature is above 80°.

Write the following statement as a mathematical statement. Use variable names to denote arbitrary numbers in the domain. Your statements and should be expressed using algebra. "There is no largest integer."

Translate each argument into symbolic form. Then determine whether the argument is valid or invalid. You may use a truth table or, if applicable, compare the argument's symbolic form to a standard valid or invalid form. (You can ignore differences in past, present, and future tense.) If Amanda and Kelsey love soccer, then they will play. Amanda loves soccer and they will not play. Kelsey does not love soccer. iClick the icon to view tables of standard valid and invalid forms of arguments. C Let p be the statement "Amanda loves soccer," q be the statement "Kelsey loves soccer," and r be the statement "they will play." Select the correct answer below and fill in the answer box to complete your choice. (Type the terms of your expression in the same order as they appear in the original expression.) O A. The argument is valid. In symbolic form, the argument is O B. The argument is invalid. In symbolic form, the argument is