Prove the following statement directly from the definition of rational number. The difference of any two rational numbers is a rational number. Proof: Suppose r and s are any two rational numbers. By definition of rational, r = and s = a I,r%3D for some --Select-- v a, b, c, and d with ---Select--- Write r-s in terms of a, b, c, and d as a quotient of two integers whose numerator and denominator are simplified as much as possible. The result is the following. r-s = Both the numerator and the denominator are integers because---Select--- In addition, bd # 0 by the -Select---

Q: Select all the numbers that are rational. **** there are 6 correct answers**** 10-4 0.0572 √42 -63…

A:

Q: T F 106. The numbers 1073741824,1073741824, and 1073741824 are rational. T F 107. You should shy…

A: Since you have posted a multiple question according to guidelines I will solve first(106)  question…

Q: Simplify the complex rational expression using the least common denominator. NEE m + m² 28 32 + m 2

A: The Simplification is given below:

Q: Which expression results in a rational number ?

A: To Check: Which given expression is rational

Q: -2a of 7.NS.A.2a 2. Which expression is represented on the numberline below? H |||||| +++> -10 -5 0…

A: topic- multiplication of rational numbers

Q: The sum of any two rational numbers is rational work this poblem out with step and why.

A: Let A and B are two rational numbers such that A=pq, q≠0 and B=rs, s≠0 Find the value of A+B

Q: For each of the following rational expressions, determine the values for which the expression is…

A: We have given rational expression  (A)  7m20n The expression is undefined when denominator =0 n=0…

Q: If a is a rational number and b is a rational number, then a + b is also a rational number.

A:

Q: common

A: