Answer:
Let's denote the original value as \( x \). When increased by 2.5%, the new value is given by:
\[ x + 0.025x \]
According to the given information, this expression is equal to 246:
\[ x + 0.025x = 246 \]
Now, combine like terms:
\[ 1.025x = 246 \]
To find the original value \( x \), divide both sides by 1.025:
\[ x = \frac{246}{1.025} \]
Calculate this expression to find the original value, which is the quantity you're looking for.
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this question should be asked to the teacher to this
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Verified answer
Answer:
Let's denote the original value as \( x \). When increased by 2.5%, the new value is given by:
\[ x + 0.025x \]
According to the given information, this expression is equal to 246:
\[ x + 0.025x = 246 \]
Now, combine like terms:
\[ 1.025x = 246 \]
To find the original value \( x \), divide both sides by 1.025:
\[ x = \frac{246}{1.025} \]
Calculate this expression to find the original value, which is the quantity you're looking for.
hi brother plz give me baraniliest i need only one to level up.
this question should be asked to the teacher to this