English-2
Grade-8
Easy
Question
Look at the following Venn diagrams and answer whether they are comparing or contrasting the points they try to put forward.
![](data:image/png;base64,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)
- Comparing
- Contrasting
- Both comparing and contrasting
- None of the above
Hint:
Contrasting is the one which shows the differnces among the given things or the informations.
The correct answer is: Contrasting
Comparing and contrasting means looking for similarities and differences between two things, ideas, concepts, items, places, etc which you can see nicely in a Venn diagram. Here, 'Titanic is a film, but 1984 is a book. So, it is contrast.
Related Questions to study
English-2
Look at the following Venn diagrams and answer whether they are comparing or contrasting the points they try to put forward.
![](data:image/png;base64,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)
Look at the following Venn diagrams and answer whether they are comparing or contrasting the points they try to put forward.
![](data:image/png;base64,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)
English-2Grade-8
English-2
Read the following sentences. Find out whether the statements compare the given points or contrast them.
Both Daniel Day-Lewis and Leonardo DiCaprio are method actors.
Read the following sentences. Find out whether the statements compare the given points or contrast them.
Both Daniel Day-Lewis and Leonardo DiCaprio are method actors.
English-2Grade-8
English-2
Read the following sentences. Find out whether the statements compare the given points or contrast them.
Epics are long narrative poems that deal with serious subjects, but elegies are the poems that lament the death of somebody.
Read the following sentences. Find out whether the statements compare the given points or contrast them.
Epics are long narrative poems that deal with serious subjects, but elegies are the poems that lament the death of somebody.
English-2Grade-8
English-2
Read the following sentences. Find out whether the statements compare the given points or contrast them.
Both of your points make sense. But right now, her point is more valid.
Read the following sentences. Find out whether the statements compare the given points or contrast them.
Both of your points make sense. But right now, her point is more valid.
English-2Grade-8
English-2
Read the following sentences. Find out whether the statements compare the given points or contrast them.
While George watches movies every day, Mary watches movies only on weekends.
Read the following sentences. Find out whether the statements compare the given points or contrast them.
While George watches movies every day, Mary watches movies only on weekends.
English-2Grade-8
English-2
Read the following sentences. Find out whether the statements compare the given points or contrast them.
Though The Hunger Games was very popular, The Fault in Our Stars was the national best-seller.
Read the following sentences. Find out whether the statements compare the given points or contrast them.
Though The Hunger Games was very popular, The Fault in Our Stars was the national best-seller.
English-2Grade-8
English-2
Read the following sentences. Find out whether the statements compare the given points or contrast them.
iPhones are more expensive than Samsung phones.
Read the following sentences. Find out whether the statements compare the given points or contrast them.
iPhones are more expensive than Samsung phones.
English-2Grade-8
English-2
Read the following sentences. Find out whether the statements compare the given points or contrast them.
Both Martha and Charlotte are very good basketball players.
Read the following sentences. Find out whether the statements compare the given points or contrast them.
Both Martha and Charlotte are very good basketball players.
English-2Grade-8
English-2
Look at the following Venn diagrams and answer whether they are comparing or contrasting the points they try to put forward.
![](data:image/png;base64,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)
Look at the following Venn diagrams and answer whether they are comparing or contrasting the points they try to put forward.
![](data:image/png;base64,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)
English-2Grade-8
English-2
Look at the following Venn diagrams and answer whether they are comparing or contrasting the points they try to put forward.
![](data:image/png;base64,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)
Similar qualities of both are prizes of car
Look at the following Venn diagrams and answer whether they are comparing or contrasting the points they try to put forward.
![](data:image/png;base64,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)
English-2Grade-8
Similar qualities of both are prizes of car
English-2
Look at the following Venn diagrams and answer whether they are comparing or contrasting the points they try to put forward.
![](data:image/png;base64,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)
Here mileage of cars is shown in contrast
Look at the following Venn diagrams and answer whether they are comparing or contrasting the points they try to put forward.
![](data:image/png;base64,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)
English-2Grade-8
Here mileage of cars is shown in contrast
English-2
Read the following sentences. Find out whether the statements compare the given points or contrast them.
Both Mike and David go shopping once a month.
Similar interests of noun makes it nor a comparative neither a contrast sentence.
Read the following sentences. Find out whether the statements compare the given points or contrast them.
Both Mike and David go shopping once a month.
English-2Grade-8
Similar interests of noun makes it nor a comparative neither a contrast sentence.
English-2
Read the following sentences. Find out whether the statements compare the given points or contrast them.
While oranges grown in warm climate, apples grow in cold climates.
Opposition in the similar interest of the nouns makes sentences contrasting.
Read the following sentences. Find out whether the statements compare the given points or contrast them.
While oranges grown in warm climate, apples grow in cold climates.
English-2Grade-8
Opposition in the similar interest of the nouns makes sentences contrasting.
English-2
Read the following sentences. Find out whether the statements compare the given points or contrast them.
Philip and Dan love to watch movies.
Read the following sentences. Find out whether the statements compare the given points or contrast them.
Philip and Dan love to watch movies.
English-2Grade-8
English-2
Read the following sentences. Find out whether the statements compare the given points or contrast them.
Although Paul and I studied the same course, Paul is an engineer and I am a writer.
Read the following sentences. Find out whether the statements compare the given points or contrast them.
Although Paul and I studied the same course, Paul is an engineer and I am a writer.
English-2Grade-8