--.y RusuningC. Determine whether each statement below is an example of inductive ordeductive reasoning.1. In the last 12 months, Carmen has harvested roses in her garden everytwo months. Last month and this month, she did not harvest from hergarden so her garden of roses will bloom again next month.2. All home renovations cost more than the estimated 'amount. Engr. Joyhas estimated that the cost that she will spend in renovating their houseis P100,000. Thus, she concluded that it will cost her more than- P100,000 to renovate their house.3. All shows of ABS – CBN are worth watching. La Luna Sangre is ateleserye in ABS- CBN. Hence, La Luna Sangre is worth watching.4. All polygons are closed figure. An octagon is a polygon. Hence, anoctagon is a closed figure.5. Donna has won in the Math Wizard contest for five consecutive years.Thus, Donna will win again in the contest this year.bo

Since you have posted more than one question, we solve the first one for you. For the remaining…

C. Determine whether each statement below is an example of inductive or deductive reasoning. 1. In the last 12 months, Carmen has harvested roses in her garden every two months. Last month and this month, she did not harvest from her garden so her garden of roses will bloom again next month.

C. Determine whether each statement below is an example of inductive or deductive reasoning. 1. In the last 12 months, Carmen has harvested roses in her garden every two months. Last month and this month, she did not harvest from her garden so her garden of roses will bloom again next month.

Algebra and Trigonometry (6th Edition)

6th Edition

ISBN:9780134463216

Author:Robert F. Blitzer

Publisher:Robert F. Blitzer

ChapterP: Prerequisites: Fundamental Concepts Of Algebra

Section: Chapter Questions

Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...

See similar textbooks

Related questions

Q: 3. Wayne has a pile of 20 books to read. (a) In how many orderings can he read them? (b) In how many…

A: Finding the solution of all three subparts

Q: Suppose a class of 5 boys and 6 girls are to attend a theatrical performance, and the teacher…

Q: Predicting the next item in a pattern is an example of deductive reasoning. O True O False

A: We have to solve the problem

Q: Select the correct texts in the passage. Which two sentences best develop the character of John…

A: The question is asking us to identify two sentences from the provided text that best develop the…

Q: Mathematical logic. From the study of the connectives (Unary and binary) proof the following…

A: To prove that the connectives | (Sheffer stroke) and ↓ (Peirce's arrow) are the only complete…

Q: Janice jogs every 4 days and Jennifer jogs every 3 days. If today is a Tuesday and Janice and…

A: Given, Janice jogs every 4 days and Jennifer jogs every 3 days. Today is a Tuesday and Janice and…

Q: PEANUTS CLASSICS 'A UBRARY SHELF CONTAINS SEVEN BOOKS. THREE BOOKS ARE MATH BOOKS AND FOUR BOOKS ARE…

A: The number of ways n distinct objects can be arranged is equal to n!. The value of n! is calculated…

Q: Which reasoning process is shown in the following example the examine the email address of hundred…

A: Given- We examine the email address of hundred people, no two individuals from this group of people…

Q: Another attribute game involves identifying the mystery attribute block(s) using logic clues. Remove…

A: Mysteries are given. In the given clues there are three colors that is red, blue and yellow. There…

Q: In how many ways can they line up so that no two geese are standing next to one another? (There is…

A: There are 10 ducks and 6 geese.

Q: The diagram shows the relationship between two sets. a.Use the diagram to write a statement…

A: Looking at the diagram we have to format statements.

Q: This Q One fact in a fact family is 2+5= 7. Complete parts (a) and (b) below. ..... a. What are the…

Q: Determine whether C, C, both, or neither can be placed in the blank to form a true sentence. Ø__()…

A: The given expression is .To determine whether both, or neither can be placed in the blank.

Q: Jeremy is playing a board game and rolls two number cubes. Let A = {the sum of the number cubes is…

A: Two cubes are rolled.

Q: A classroom contains 30 distinct children and 50 books. Every child collects one book (and books may…

Q: A B-

Question

--.y Rusuning
C. Determine whether each statement below is an example of inductive or
deductive reasoning.
1. In the last 12 months, Carmen has harvested roses in her garden every
two months. Last month and this month, she did not harvest from her
garden so her garden of roses will bloom again next month.
2. All home renovations cost more than the estimated 'amount. Engr. Joy
has estimated that the cost that she will spend in renovating their house
is P100,000. Thus, she concluded that it will cost her more than
- P100,000 to renovate their house.
3. All shows of ABS – CBN are worth watching. La Luna Sangre is a
teleserye in ABS- CBN. Hence, La Luna Sangre is worth watching.
4. All polygons are closed figure. An octagon is a polygon. Hence, an
octagon is a closed figure.
5. Donna has won in the Math Wizard contest for five consecutive years.
Thus, Donna will win again in the contest this year.
bo

Expert Solution

This question has been solved!

Explore an expertly crafted, step-by-step solution for a thorough understanding of key concepts.

This is a popular solution!

SEE SOLUTION Check out a sample Q&A here

Step 1

VIEW

Step 2

VIEW

Trending now

This is a popular solution!

Step by step

Solved in 2 steps

SEE SOLUTION Check out a sample Q&A here

Similar questions

Question 1 Let: p: You study hard. q: You eat your Wheaties. r: You fail the exam. What is the statement (p A q) →~ r? O If you study hard and eat your Wheaties, you won't fail the exam. O Wheaties are gross. I ate Reese's Puffs instead and passed the exam. You failed the exam because you didn't study hard and eat your Wheaties. O You studied hard and ate your Wheaties so you passed the exam. Question 2 Let: p: Some cats chase mice. What is -p? O All cats chase mice. O Some mice chase cats. O No cats chase mice. O Some cats do not chase mice.
12 students both listen to the radio and watch television, 6 students both read the newspaper and watch television, and 2 students read the newspaper, listen to the radio and watch television. using venn diagrAM
reasoning is the process of reaching a general conclusion by examining specific examples. EXAMPLE 1. Use Inductive Reasoning to Predict a Number Use inductive reasoning to predict the next number in each of the following lists. a. 3, 6, 8, 12, 15, ? b.) 1, 3, ,6, 10, 15, ? Solution. a.) Each successive number is 3 larger than the preceding number. Thus we predict that the next number in the list is 3 larger than 15, which is 18. b.) The first two numbers differ by 2. The second and third number differs by 3. It appears that the difference between any two numbers is always 1 more than the preceding difference. Since 10 and 15 differ by 5, we predict that the next number in the list will be 6 larger than 15 which is 21
1. Construct Arguments Jan said that 2 is between 0 and on a number line. Do you agree? Construct an argument to explain.
6. Fill in the blank with "all", "no", or “some" to make the following statements true. Note that "some" means one or more instances, but not all. • If your answer is "all", then give a brief explanation as to why. If your answer is "no", then give an example and a brief explanation as to why. • If your answer is "some", then give two specific examples that illustrate why your answer it not "all" or "no". Be sure to explain your two examples. An example must include either a graph or a specific function. (a) For (a, b). functions f, if f"(x) > 0 on the interval (a, b), then f'(x) < 0 on the interval (b) For functions f, if f(x) is a polynomial, then it is differentiable for all x. (c) For f(x) at exactly one point. functions f, the tangent line to f(x) at x = a will intersect the graph of In mathematics, we consider a statement to be false if we can find any examples where the statement is not true. We refer to these examples as counterexamples. Note that a counterexample is an example…
TIuuctivery. 2. Pigeonhole Principle: a. Show that in any group of 50 or more people there are at least 5 of them with the same birth month. b. Show that in any set of 7 (not necessarily consecutive) integers, there are two with the same remainder when divided by 6. C. Show that in any group of six or more people there are either three mutual strangers or three mutual acquaintances.