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Mars2501 [29]
3 years ago
11

In the process of solving an equation, a student noticed that only integers remained on each side of the equation. The student c

oncluded that the equation must have no solution. Is the student correct? Explain. A. The student is correct. When variables are eliminated from an equation, the equation must have no solution. B. The student is incorrect. When variables are eliminated from an equation, the equation must be an identity and therefore has infinitely many solutions. C. The student is correct. When variables are eliminated from an equation, the equation must be an identity and therefore has infinitely many solutions. D. The student is not necessarily correct. The integers on each side of the equation could be equal, so the equation has infinitely many solutions.
Mathematics
1 answer:
ZanzabumX [31]3 years ago
6 0

The correct answer is D. Why?

In that phase of solving he can not know that integers on each side will be equal or not.

Good luck!!!

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We know that, Amount in Compound interest is given by :

\bigstar \ \ \boxed{\sf{Amount = Principal\bigg(1 + \dfrac{Rate \ of \ Interest}{100}\bigg)^{Time \ Period}}}

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It means : Interest is compounded 4 times in a year

\implies \sf{Rate \ of \ Interest = \dfrac{R}{4} = \dfrac{5}{4}}

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Substituting all the values in the formula, we get :

\implies \sf{Amount = 2000\bigg(1 + \dfrac{\dfrac{5}{4}}{100}\bigg)^{100}}

\implies \sf{Amount = 2000\bigg(1 + \dfrac{5}{400}\bigg)^{100}}

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