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Mashutka [201]
4 years ago
7

In 448244 how is the relationship between the first pair of 4s the same as the relationship between the second pair of 4s

Mathematics
2 answers:
tensa zangetsu [6.8K]4 years ago
8 0
The the relationship between first pair of 4s have the same relationship as the one between the second pair of 4s because the in the first pair, the 4 in the ones place is worth 4 and the 4 in the tens place is worth 40. In the second pair of 4s, the 4 in the thousands place is worth 4,000 and the 4 in the ten-thousands place is worth 40,000. Hope this helps!
padilas [110]4 years ago
8 0

Answer:

In 448244, the relationship between the first pair of 4's is the same as the relationship between the second pair of 4's like -

In 448244 we can see that in both pairs(left side and right side pairs), the 4 on the left is ten times the amount of the 4 on the right side.

The left 44 has one 4 ten times the other and the same is in the right pair.

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Which are correct representations of the inequality –3(2x – 5) < 5(2 – x)? Check all that apply.
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The correct answer would be x>5
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Answer:

A

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Since he receives $12 a week,

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3 years ago
Negative 15 plus 6 equals 5 minus 32.
svetoff [14.1K]

Answer:

-15+6 = 5-32

Step-by-step explanation:

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4 years ago
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Assume that there are 22 frozen dinners: 12 pasta, 6 chicken, and 4 seafood dinners. The student selects 5 of them. What is the
Stells [14]

Since, there are 22 frozen dinners. Out of these, 22 are pasta, 6 chicken and 4 seafood dinners.

We have to determine the probability that at least 2 of the dinners selected are pasta dinner. At least 2 of the dinners selected are pasta, it means that there can be 2 pasta, 3 , 4 or 5.

So, Probability with at least 2 of dinners

= \frac{(^{12}C_{2} \times ^{10}C_{3})+ (^{12}C_{3} \times ^{10}C_{2})+(^{12}C_{4} \times ^{10}C_{1})+(^{12}C_{5})}{^{22}C_{5}}

We will use the combination formula, which states ^nC_r = \frac{n!}{r! (n-r)!}

= \frac{(66 \times 120)+(220 \times 45)+(495 \times 10)+(792)}{26334}

=\frac{7920+9900+4950+792}{26334}

= \frac{23562}{26334}

= 0.894

=0.90

Therefore, the probability that at least 2 of the dinners selected are pasta is 0.90

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3 years ago
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Answer:

1/2

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Slope is rise/run, so:

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You go up one unit, then right 2.

1/2.

The slope is 1/2

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3 years ago
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