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igor_vitrenko
1 month ago
13

Anna is no more than 3 years older than 2 times Jamie’s age. Jamie is at least 14 and Anna is at most 35. Which system of linear

inequalities can be used to find the possible ages of Anna, a, and Jamie, j?
a ≥ 3 + 2j; j ≥ 14, a ≤ 35
a ≤ 3 + 2j; j ≥ 14, a ≤ 35
a ≥ 3 + 2j; j ≤ 14, a ≤ 35
a ≤ 3 + 2j; j ≤ 14, a ≤ 35
Mathematics
2 answers:
Svet_ta [12.7K]1 month ago
8 0

Response: The answer is (b) a ≤ 3 + 2j; j ≥ 14, a ≤ 35.

Step-by-step breakdown:  According to the information, Anna is at most 3 years older than twice Jamie’s age. Jamie has a minimum age of 14, and Anna has a maximum age of 35. We are required to choose the correct combination of inequalities from the list provided.

The letters 'a' and 'j' denote the respective ages of Anna and Jamie. Thus, based on the details given, we can summarize

a\leq 2j+3,\\j\geq 14,\\a\leq 35.

Consequently, the fitting option is (b) a ≤ 3 + 2j; j ≥ 14, a ≤ 35.

Inessa [12.5K]1 month ago
6 0

Answer:

The correct option is b about e d g e n u i t y

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We'll create a table displaying these values at various x levels.

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2 months ago
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Answer:

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Provided

Height = 10cm

Refer to the attachment for the complete question

Required

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Volume = \pi r^2h

\piWe'll take \frac{22}{7}

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I hope this clarifies!:)
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