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kifflom [539]
3 years ago
9

Can someone know this 13 and 14 and tell me if 12 is right?

Mathematics
1 answer:
skad [1K]3 years ago
8 0

12)

well, the picture has a length of (x + 2.5) and a width of (x).

if we extend the picture 1 inch on all sides, it'll end up like the picture below.

\bf (1+x+2.5+1)(1+x+1)\implies (x+4.5)(x+2)\implies \stackrel{\mathbb{FOIL}}{x^2+6.5x+9}


13)


let's find the area of the larger rectangle, that includes the smaller rectangle, and then let's find the area of the smaller rectangle, and after <u>subtracting the smaller area from the larger area</u>, what's leftover is the shaded region.

\bf \stackrel{\textit{larger area}}{(9x)(6x)}-\stackrel{\textit{smaller area}}{(3x-2)(4x)}\implies 54x^2-(12x^2-8x) \\\\\\ 54x^2-12x^2+8x\implies 42x^2+8x


14)


we'll do the same thing here as we did in 13)

\bf \stackrel{\textit{larger area}}{(4x+3)(2x+2)}-\stackrel{\textit{smaller area}}{(x+5)(x+1)}\implies \stackrel{FOIL}{8x^2+14x+6}~~-~~\stackrel{FOIL}{(x^2+6x+5)} \\\\\\ 8x^2+14x+6~~~~-~~x^2-6x-5\implies 7x^2+8x+1

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Answer:

The best estimate of the number of times out of 39 that Ariana is on time to class is 27.

Step-by-step explanation:

For each class, there are only two possible outcomes. Either Ariana is on time, or she is not. The probability of Ariana being on time for a class is independent of other classes. So we use the binomial probability distribution to solve this question.

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The probability that Ariana is on time for a given class is 69 percent.

This means that p = 0.69

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Rounding

The best estimate of the number of times out of 39 that Ariana is on time to class is 27.

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Given:

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