All butterflies are insects. A Morpho is a butterfly. Therefore, a Morpho is an insect. Deductive reasoning has three parts:
1 answer:
Answer:
Yes, a Morpho is an insect.
Step-by-step explanation:
As per the question,
We have been provided the information that
I. All butterflies are insects.
II. A Morpho is a butterfly.
By drawing the<u> Venn-diagram</u> of given conditions, drawn as below.
Now,
We can conclude that a Morpho comes in the circle of butterfly and the circle of butterflies comes under the circle of Insects.
All butterflies = Insects
A morpho = A butterfly
∴ A morpho = An insect
Therefore if a morpho is a butterfly than it is definitely an insect because all butterflies are insects.
Hence, the given statement is true.
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Answer as a compound inequality:
Answer in interval notation: [-4, 2)
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Explanation:
The range is the set of all possible y outputs of a function. When dealing with a graph like this, we just look at the highest and lowest points to determine which y values are possible.
The lowest point occurs when y = -4. We include this value. So far we have which is the same as
The upper ceiling for the y value is y = 2. We can't actually reach this value because of the open hole at (-3,2). So we say that
Combine and
to get the compound inequality
This says y is between -4 and 2, including -4 but excluding 2.
To convert this to interval notation, we write [-4, 2) where the square bracket says to include the endpoint and the curved parenthesis says to exclude the endpoint.