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Monica [59]
3 years ago
8

The room-size ranges suggested above for a 4-member family (family with 2 children) and a family with three teenagers are differ

ent. Other than the number of people, the most important reason for the considerably larger total space range suggested for the latter category is _____.
teenagers require more space than smaller children
teenagers are more deserving
teenagers are more trouble
teenagers eat more
Mathematics
2 answers:
kvv77 [185]3 years ago
5 0
A.) Teenagers require more space than smaller children. 
SCORPION-xisa [38]3 years ago
4 0

Answer:

teenagers require more space than smaller children

Step-by-step explanation:

Understanding a child’s emerging and changing growth and the development of the child is an important thing to consider in parenting. As children progress through these series of growing stages, they may face various  physical and emotional challenges.

                              Growth and development of the child does not includes only the physical changes that the child will address from infancy to the age of teens, but also some of the changes in personality, behavior,emotions, thinking, etc. that every children develop as they grow to interact and understand with the world around them. Therefore they need more space and time to understand these changes and also understand themselves.

Thus teenagers need more space than the smaller children.

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Sergio [31]
The answer is
2c + 4b \geqslant 500
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6 0
3 years ago
Chris pays a fee if her balance falls below $10 on the statement data. Prior to the statement date, her balance was -$3.46. Then
alisha [4.7K]

Answer:

The solution of the inequality required for the situation is d  ≥ $13.46.

Step-by-step explanation:

i) the minimum deposit is $10.

ii) the balance before the statement is $-3.46

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3 0
3 years ago
Can someone help me with number 8 please? Thank you.
Naddik [55]
Answer: -4 \le x \le 5
Note: to write the domain in interval notation, you'd write [-4,5]
if you need the domain in set-builder notation, then you'd write \left\{x|x\in\mathbb{R}, \ -4\le x\le 5\right\}

------------------------------------------------------------------------------

Explanation:

The domain is the set of possible x input values. Look at the left most point (-4,-1). The x coordinate here is x = -4. This is the smallest x value allowed. The largest x value allowed is x = 5 for similar reasons, but on the other side of the graph.

So that's how I got -4 \le x \le 5 (x is between -4 and 5; inclusive of both endpoints)

Writing [-4,5] for interval notation tells us that we have an interval from -4 to 5 and we include both endpoints. The square brackets mean "include endpoint"

Writing \left\{x|x\in\mathbb{R}, \ -4\le x\le 5\right\} is the set-builder notation way of expressing the domain. The x\in\mathbb{R} portion means "x is a real number"

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4 years ago
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