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IrinaVladis [17]
3 years ago
12

A scientist observes that the electrical resistance of a superconducting material drops to zero when the material is cooled to v

ery low temperatures what did the scientist is observe?
Biology
1 answer:
Alekssandra [29.7K]3 years ago
3 0

Answer:

<em>The scientist is observing an intensive property of a superconductor.</em>

Explanation:

An intensive property of an object can be described as a physical property of matter that does not change with size or amount of matter of the object. In other words, an intensive property is independent of the mass or size of an object.

For example, electrical resistance or conductivity of an object does not depend on the size or mass of an object. if an object is a conductor, it will conduct electricity independent of the size of the object.

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a= is the first term of the sequence,

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2. Geometric Progression(GP):

Here, the consequtive terms differ by a common ratio (r).

Tn= ar^(n-1)

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3.Harmonic Progression (H.P):

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Determine the statement that is logically equivalent to this conditional statement. If there is a thunderstorm, the lake floods.
Stels [109]

Answer:

This question lacks options, the options are:

A) If the lake does not flood, there is a thunderstorm.

B) If the lake floods, then there is not a thunderstorm.

C) If there is not a thunderstorm, the lake does not flood.

D) If the lake does not flood, then there is not a thunderstorm.

The correct answer is D

Explanation:

A conditional statement is a statement whose effect is dependent on another, it is usually recognized with the IF word. A Contrapositive of an original conditional statement, is the inverse of the converse of an original statement that doesn't change the meaning of the original statement.

For example; A -> B is the original conditional statement

Converse is B -> A

The Contrapositive is (not B -> not A)

The original conditional statement is: If there is a thunderstorm, the lake floods.

(This means that there is flooding of the lake in the presence of a thunderstorm)

The contrapositive of this statement is:

If the lake does not flood, then there is not a thunderstorm.

(This retains the meaning of the original statement. It means that the absence of a flood certainly means the absence of a thunderstorm)

Since the contrapositive is logically equivalent to the conditional statement, then the option D is the logically equivalent to the conditional statement.

Note: Option C is wrong because other factors might cause flooding of the lake, so the absence of thunderstorm doesn't mean there'll be no flooding of the lake but no flooding certainly means no thunderstorm, which option D is portraying.

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