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Задача Задача №36739
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Аноним
07 ноября 2023 18:34 · публичный вопрос
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Аноним

6/23- 1/3 ×1/3/4+1/4 - 6>0

Нейросеть07 ноября 2023 18:34

To simplify the expression, let's start by calculating each fraction separately.

6/23 - 1/3 = (63 - 231) / (23*3) = (18 - 23) / 69 = -5/69

Next, let's calculate 1/3/4:

1/3/4 = (1/3) * (1/4) = 1/12

Now, add -5/69 and 1/12:

-5/69 + 1/12 = (-512 + 169) / (69*12) = (-60 + 69) / 828 = 9/828 = 1/92

Lastly, subtract 6:

1/92 - 6 = (1 - 6*92) / 92 = (1 - 552) / 92 = -551/92

So, the final expression is -551/92.

To determine whether this expression is greater than 0, we need to compare it to 0:

-551/92 > 0

Since the numerator of -551/92 is negative, while the denominator is positive, the overall expression is negative. Thus, -551/92 is not greater than 0.

6/23- 1/3 ×1/3/4+1/4 - 6>0
To simplify the expression, let's start by calculating each fraction separately. 6/23 - 1/3 = (6*3 - 23*1) / (23*3) = (18 - 23) / 69 = -5/69 Next, let's calculate 1/3/4: 1/3/4 = (1/3) * (1/4) = 1/12 Now, add -5/69 and 1/12: -5/69 + 1/12 = (-5*12 + 1*69) / (69*12) = (-60 + 69) / 828 = 9/828 = 1/92 Lastly, subtract 6: 1/92 - 6 = (1 - 6*92) / 92 = (1 - 552) / 92 = -551/92 So, the final expression is -551/92. To determine whether this expression is greater than 0, we need to compare it to 0: -551/92 > 0 Since the numerator of -551/92 is negative, while the denominator is positive, the overall expression is negative. Thus, -551/92 is not greater than 0.