Mathematics: 1. Let the numbers Calculate:

The given Expression is sometimes true.Step-by-step explanation:from the question, The given expression by Cary is .So, solving the expression we get ⇒ Let is an integer.Whenever, (a) { } The given Expression always gives negative value. (b) {} The given Expression always gives positive value.Here, we get that the given...

MariahTheAnn

11.10.2021 •

Mathematics

1. Let the numbers $a=16^{2} \cdot 5^{4}-20^{4}+8$ and $b=49^{2} \cdot 4^{2}-14^{4}+7$$
Calculate:

$a) $S=(a-b)^{1}+(a-b)^{2}+(a-b)^{3}+\ldots+(a-b)^{2003}\\b) $P=(a-b)^{1} \cdot(a-b)^{2} \cdot(a-b)^{3} \cdot \ldots \cdot(a-b)^{2003}$$

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Ответ:

alexisgonzales4752

12.03.2021

Mathematics

The given Expression is sometimes true.

Step-by-step explanation:

from the question,

The given expression by Cary is -5 + m -5+ m .

So, solving the expression we get

⇒ -10+2m

Let is an integer.

Whenever,

(a) m < 5 { m = 4,3,2,1,0,-1,-2....................... }

The given Expression always gives negative value.

(b) $m\geq 5$ { m = 5,6,7,8,9....................... }

The given Expression always gives positive value.

Here, we get that the given Expression is not providing the Negative value always, that's why it is not always true and can't be never true.

Hence,

According to Cary's claimantion the given Expression is sometimes true.

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