the reason is that as long as vs as long as x<

Both phrases are correct, but they are used in different contexts. "The reason is that as long as" is used to introduce an explanation or justification, while "as long as x<" is used in mathematical or logical contexts to express a condition.

Last updated: March 17, 2024 • 772 views

the reason is that as long as

This phrase is correct and commonly used in English to introduce an explanation or justification.

This phrase is used to provide a reason or explanation for something, followed by a condition or situation that supports the reason.

Examples:

The reason is that as long as you study hard, you will succeed.
The reason is that as long as we follow the instructions, we will be safe.
The reason is that as long as the weather is good, we can have a picnic.
The reason is that as long as you keep practicing, you will improve.
The reason is that as long as we work together, we can achieve our goals.

Show examples from the web [+]

The reason is that as long as the human body is not free from suffering, mind cannot be happy. If a man lacks enthusiasm, either his body or mind is in a ...
The reason is that as long as the human body is not free from suffering, mind cannot be happy. If a man lacks enthusiasm, either his body or mind is in a ...
The reason is that as long as globalization continues to be accepted politically and socially as the best arrangement possible, then the pressure from global ...
The reason is that, as long as the regulator can get the price to be c*, his and the ﬁrms' preferences for cost reduction coincide ((6) is the same as (12)). Since.

as long as x<

This phrase is correct and commonly used in mathematical or logical contexts to express a condition.

This phrase is used in mathematical or logical contexts to indicate a condition that must be satisfied. It is often followed by an inequality or a mathematical expression.

Examples:

The function is continuous as long as x<5.
The inequality holds true as long as x<10.
The equation is valid as long as x<0.
The theorem is applicable as long as x<100.
The statement remains true as long as x<2.

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the reason is that as long as vs as long as x<