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hichkok12 [17]
3 years ago
9

Name the perpendicular lines

Mathematics
2 answers:
kotegsom [21]3 years ago
8 0

Answer:

segment UV (put a line above it) and YW(put a line above it)

Step-by-step explanation:

olganol [36]3 years ago
7 0
UV and YW
That should be the answer
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Number 3 is correct.

129.19m

Step-by-step explanation:

You might be wondering how did I got 32⁰, well, that's because they are alternate angles.

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Using the laws,

we got cos32⁰=x/243.8

243.8cos32⁰=x

129.19⁰

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An isosceles triangle has slant height s and angle t opposite the base. Find a formula for the base length b in terms of the ang
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OK, let's try with no figure.  We have an isosceles triangle sides s,s, and b.

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Step-by-step explanation:

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Read 2 more answers
Question in pictures
yan [13]

The derivatives of the functions are listed below:

(a) f'(x) = -7\cdot x^{-\frac{9}{2} }- 2\cdot x + 4 - \frac{1}{5} - 5\cdot x^{-2}    

(b) f'(x) = \frac{1}{3}\cdot (x + 3)^{-\frac{2}{3} }\cdot (x+ 5)^{\frac{1}{3} } + \frac{1}{3} \cdot (x + 5)^{-\frac{2}{3} } \cdot (x + 3)^{\frac{1}{3} }

(c) f'(x) = [(cos x + sin x) · (x² - 1) - (sin x - cos x) · (2 · x)] / (x² - 1)²    

(d) f'(x) = (5ˣ · ㏑ 5) · ㏒₅ x + 5ˣ · [1 / (x · ㏑ 5)]

(e) f'(x) = 45 · (x⁻⁵ + √3)⁻⁸ · x⁻⁶

(f) f'(x) = (\ln x + 1)\cdot [7^{x\cdot \ln x \cdot \ln 7}+7\cdot (x\cdot \ln x)^{6}]

(g) f'(x) = -2\cdot \arccos x \cdot \left(\frac{1}{\sqrt{1 - x^{2}}} \right) -  \left(\frac{1}{1 + x} \right) \cdot \left(\frac{1}{2}  \cdot x^{-\frac{1}{2} }\right)

(h) f'(x) = cot x + cos (㏑ x) · (1 / x)

<h3>How to find the first derivative of a group of functions</h3>

In this question we must obtain the <em>first</em> derivatives of each expression by applying <em>differentiation</em> rules:

(a) f(x) = 2 \cdot x^{-\frac{7}{2} } - x^{2} + 4 \cdot x - \frac{x}{5} + \frac{5}{x} - \sqrt[11]{2022}

  1. f(x) = 2 \cdot x^{-\frac{7}{2} } - x^{2} + 4 \cdot x - \frac{x}{5} + \frac{5}{x} - \sqrt[11]{2022}        Given
  2. f(x) = 2 \cdot x^{-\frac{7}{2} } - x^{2} + 4\cdot x - \frac{x}{5} + 5 \cdot x^{-1} - \sqrt[11]{2022}      Definition of power
  3. f'(x) = -7\cdot x^{-\frac{9}{2} }- 2\cdot x + 4 - \frac{1}{5} - 5\cdot x^{-2}       Derivative of constant and power functions / Derivative of an addition of functions / Result

(b) f(x) = \sqrt[3]{x + 3} \cdot \sqrt[3]{x + 5}

  1. f(x) = \sqrt[3]{x + 3} \cdot \sqrt[3]{x + 5}              Given
  2. f(x) = (x + 3)^{\frac{1}{3} }\cdot (x + 5)^{\frac{1}{3} }           Definition of power
  3. f'(x) = \frac{1}{3}\cdot (x + 3)^{-\frac{2}{3} }\cdot (x+ 5)^{\frac{1}{3} } + \frac{1}{3} \cdot (x + 5)^{-\frac{2}{3} } \cdot (x + 3)^{\frac{1}{3} }        Derivative of a product of functions / Derivative of power function / Rule of chain / Result

(c) f(x) = (sin x - cos x) / (x² - 1)

  1. f(x) = (sin x - cos x) / (x² - 1)          Given
  2. f'(x) = [(cos x + sin x) · (x² - 1) - (sin x - cos x) · (2 · x)] / (x² - 1)²       Derivative of cosine / Derivative of sine / Derivative of power function / Derivative of a constant / Derivative of a division of functions / Result

(d) f(x) = 5ˣ · ㏒₅ x

  1. f(x) = 5ˣ · ㏒₅ x             Given
  2. f'(x) = (5ˣ · ㏑ 5) · ㏒₅ x + 5ˣ · [1 / (x · ㏑ 5)]       Derivative of an exponential function / Derivative of a logarithmic function / Derivative of a product of functions / Result

(e) f(x) = (x⁻⁵ + √3)⁻⁹

  1. f(x) = (x⁻⁵ + √3)⁻⁹          Given
  2. f'(x) = - 9 · (x⁻⁵ + √3)⁻⁸ · (- 5) · x⁻⁶       Rule of chain / Derivative of sum of functions / Derivative of power function / Derivative of constant function
  3. f'(x) = 45 · (x⁻⁵ + √3)⁻⁸ · x⁻⁶     Associative and commutative properties / Definition of multiplication / Result

(f) f(x) = 7^{x\cdot \ln x} + (x \cdot \ln x)^{7}

  1. f(x) = 7^{x\cdot \ln x} + (x \cdot \ln x)^{7}         Given
  2. f'(x) = 7^{x\cdot\ln x} \cdot \ln 7 \cdot (\ln x + 1) + 7\cdot (x\cdot \ln x)^{6}\cdot (\ln x + 1)         Rule of chain / Derivative of sum of functions / Derivative of multiplication of functions / Derivative of logarithmic functions / Derivative of potential functions
  3. f'(x) = (\ln x + 1)\cdot [7^{x\cdot \ln x \cdot \ln 7}+7\cdot (x\cdot \ln x)^{6}]        Distributive property / Result

(g) f(x) = \arccos^{2} x - \arctan (\sqrt{x})

  1. f(x) = \arccos^{2} x - \arctan (\sqrt{x})        Given
  2. f'(x) = -2\cdot \arccos x \cdot \left(\frac{1}{\sqrt{1 - x^{2}}} \right) -  \left(\frac{1}{1 + x} \right) \cdot \left(\frac{1}{2}  \cdot x^{-\frac{1}{2} }\right)      Derivative of the subtraction of functions / Derivative of arccosine / Derivative of arctangent / Rule of chain / Derivative of power functions / Result

(h) f(x) = ㏑ (sin x) + sin (㏑ x)

  1. f(x) = ㏑ (sin x) + sin (㏑ x)          Given
  2. f'(x) = (1 / sin x) · cos x + cos (㏑ x) · (1 / x)        Rule of chain / Derivative of sine / Derivative of natural logarithm /Derivative of addition of functions
  3. f'(x) = cot x + cos (㏑ x) · (1 / x)      cot x = cos x / sin x / Result

To learn more on derivatives: brainly.com/question/23847661

#SPJ1

7 0
1 year ago
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