Question

I need some help with Geometric Reasoning

Answer 1

the converse means you switch the hypothesis and conclusion of the conditional statement.

Answer 2

so you would take the first half of the statement, and move it to the end

Answer 3

does that make any sense? lol

Answer 4

ummm sorta but i kinda need help and explaining with the problems like step by step with each one @OpTicRebekah

Answer 5

well for the first one, it says if a number is a prime number, then its divisible by one and itself. so we would take the second half of the statement (which comes after the comma) and move it to the front. you would need to change the wording around a bit for it to make sense too.

Answer 6

so the first one would be if a number is divisible by 1 and itself, its a prime number

Answer 7

and then determine if the converse of that statement is true. understand that?

Answer 8

that actually makes sense

Answer 9

yep. (: so do you still need help on the others?

Answer 10

yes just a little bitbut before that i would really like to say thank you because i'm struggling quite a bit in my math but good in everything else i just want to get it down and remember it

Answer 11

its really no problem! but anyways, for the second one, we just need to find which statement is true.

Answer 12

so do you see any answer choices that you can eliminate?

Answer 13

Well A nd B can be eliminated

Answer 14

actually hold on we first need to find the converse of each statement sorry lol

Answer 15

then after we find the converse, we can determine which ones are false

Answer 16

I say that the answer is D

Answer 17

i agree (:

Answer 18

okay for the last one, a good definition has clearly understood terms, is precise, and is reversible, which means it can be biconditional

Answer 19

a biconditional combines a true conditional statement and its true converse and is written by joining the two conditionals with the words "if and only if"

Answer 20

so for example, a conditional statement of "if today is Tuesday, then yesterday was Monday" is turned into a biconditional statement in the sentence "today is Monday if and only if omorrow is Tuesday"

Answer 21

sorry if im a little bit confusing, im trying help out as much as i can without giving away the answers directly