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nikitadnepr [17]
3 years ago
8

Which conditional statement has the same truth value as its converse

Mathematics
1 answer:
hodyreva [135]3 years ago
8 0
In other words, you are looking for which one is the biconditional statement. 

A: This is true. Both the Conditional and Converse Statements are true. The Biconditional Statement would be this: The angles are bisected if and only if the angles have two congruent parts. This is true.

B: This is false. It is true as a conditional statement, but if you flip the p and q, it says that ALL acute angles are 60 degrees. This isn't true because a 35 degree angle or a 89 degree angle is also acute.

C: This is False. The conditional statement isn't true. The Converse statement is true but because the conditional statement is not then it is false. You can have two angles the aren't touching and they would be supplementary.

D:  This is False. The Conditional Statement is True but the converse is not. Not all congruent angles are vertical angles. You can have two angles that equal 90 degrees that form a line (supplementary) but they aren't vertical angles.

Therefore, your answer is A.


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Answer:

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Step-by-step explanation:

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Step-by-step explanation:

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bring the 3 to the other side and minus it

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While Brendan is vacationing with his family at the cabin, they take a motorboat on the river. The motorboat travels
taurus [48]

Part 1: The speed of the boat traveling downstream is (18+w) miles per hr.

The speed of the boat traveling upstream is (18-w) miles per hr.

Part 2: The speed of the current is 4 miles per hour.

Explanation:

Part (1): The motorboat travels 18 miles per hour in still.

Let w represents the speed of the current.

When the boat travels downstream, the speed of the current will get added to the speed of the boat.

Thus, the expression can be written as (18+w) miles per hr

Hence, the speed of the boat traveling downstream is (18+w) miles per hr.

When the boat travels upstream, the speed of the current will get subtracted to the speed of the boat.

Thus, the expression can be written as (18-w) miles per hr.

Hence, the speed of the boat traveling upstream is (18-w) miles per hr.

Part (2): The boat travels 49 miles upstream in the same time it takes to travel 77 miles downstream.

The distance formula is given by distance $=$ speed $\times$ time

Substituting, we have,

49=(18-w)t\\49=18t-wt  ---------------(1)

77=(18+w)t\\77=18t+wt  ---------------(2)

Solving using elimination method,

49=18 t-w t\\77=18 t+w t\\-------\\126=36t

Dividing both sides by 36, we have,

t=3.5

Substituting t=3.5 in $49=18 t-w t$, we get,

49=18(3.5)-w (3.5)\\

49=63-3.5w\\

-14=-3.5w\\

4=w

Thus, the speed of the current is w=4 miles per hour.

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Answer:

Step-by-step explanation:

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Step-by-step explanation:

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