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valentinak56 [21]
3 years ago
11

Find the measure of the missing angles! Pls help thank you

Mathematics
1 answer:
Inga [223]3 years ago
3 0

Answer:

a=61°

Step-by-step explanation:

a= 180° - 90° - 29°

a = 61°

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2000+2000(.015)(1/12)=2002.5

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The function f(x) varies inversely with x and f(x) =6 when x =4 what time s f(x) when x = 8
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\bf \qquad \qquad \textit{inverse proportional variation} \\\\ \textit{\underline{y} varies inversely with \underline{x}}\qquad \qquad y=\cfrac{k}{x}\impliedby \begin{array}{llll} k=constant\ of\\ \qquad variation \end{array} \\\\[-0.35em] \rule{34em}{0.25pt}

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Analyze the end behavior of each function below. Then, choose one of the functions, and explain how you determined
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Answer:

End behavior of a polynomial function depended on the degree and its leading coefficient.

1. If degree is even and leading coefficient is positive then

p(x)\rightarrow \infty\text{ as }x\rightarrow \infty

p(x)\rightarrow \infty\text{ as }x\rightarrow -\infty

2. If degree is even and leading coefficient is negative then

p(x)\rightarrow -\infty\text{ as }x\rightarrow \infty

p(x)\rightarrow -\infty\text{ as }x\rightarrow -\infty

3. If degree is odd and leading coefficient is positive then

p(x)\rightarrow \infty\text{ as }x\rightarrow \infty

p(x)\rightarrow -\infty\text{ as }x\rightarrow -\infty

4. If degree is odd and leading coefficient is negative then

p(x)\rightarrow -\infty\text{ as }x\rightarrow \infty

p(x)\rightarrow \infty\text{ as }x\rightarrow -\infty

(a)

f(x)=x^4

Here, degree is even and leading coefficient is positive.

f(x)\rightarrow \infty\text{ as }x\rightarrow \infty

f(x)\rightarrow \infty\text{ as }x\rightarrow -\infty

(b)

g(x)=-x^4

Here, degree is even and leading coefficient is negative.

g(x)\rightarrow -\infty\text{ as }x\rightarrow \infty

g(x)\rightarrow -\infty\text{ as }x\rightarrow -\infty

(c)

h(x)=x^3

Here, degree is odd and leading coefficient is positive.

h(x)\rightarrow \infty\text{ as }x\rightarrow \infty

h(x)\rightarrow -\infty\text{ as }x\rightarrow -\infty

(d)

k(x)=-x^3

Here, degree is odd and leading coefficient is negative.

k(x)\rightarrow -\infty\text{ as }x\rightarrow \infty

k(x)\rightarrow \infty\text{ as }x\rightarrow -\infty

4 0
3 years ago
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