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Vikki [24]
4 years ago
11

I need help with this plz explaining to me

Mathematics
1 answer:
prohojiy [21]4 years ago
4 0

is simply explaining a few ways how to go about to converting a decimal format to a fraction format.  Let's do a couple examples on that.

say we have a number hmmmm 4.25, we can write that as 4 + 0.25, because 4 + 0.25 = 4.25.

now let's convert the 0.25 part to a fraction, <u>we use as many zeros at the bottom as there are decimals and lose the dot atop</u>, since that's a mouthful, let's proceed to do so then.


\bf \underset{\textit{2 decimals}}{0.\underline{25}}\implies \cfrac{025}{\underset{\textit{2 zeros}}{1\underline{00}}}\implies \stackrel{simplified}{\cfrac{1}{4}} \\\\\\ \stackrel{\textit{so then we can write that}}{4.25\implies 4+0.25}\implies 4+\cfrac{1}{4}\implies 4\frac{1}{4}


let's do another example say hmmmmm a longer decimal.... say 10.234578.

so that'll be 10 + 0.234578, because 10 + 0.234578 = 10.234578.

so let's make a fraction of 0.234578.


\bf \underset{\textit{6 decimals}}{0.\underline{234578}}\implies \cfrac{0234578}{\underset{\textit{6 zeros}}{1\underline{000000}}}\implies \stackrel{simplified}{\cfrac{117289}{500000}} \\\\\\ \stackrel{\textit{so then we can write that}}{10.234578\implies 10+0.234578}\implies 10+\cfrac{117289}{500000}\implies 10\frac{117289}{500000}


so, notice, we first look at how many decimals are there, and for the fraction, we use that many zeros, with the "1", namely a base of 10 with as many zeros, and we lose the dot on the numerator, and simplify from there.

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Answer:

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Let one of the external angle is α°.

and other external angle is β° which is equal to α°/11. (∵ Given on is 11 times smaller than the other.)

Also β° = 1/6 of the right angle = (1/6)×90° = 15°.

β° = α°/11 , ⇒ α° = 11×β° = 11×15° = 165°.

α°+β° = 165° + 15° = 180°.

Here, sum of the two external angles = 180° ⇔ the given lines are parallel.

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4 years ago
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Mama L [17]

Answer:

The circumference of the circle is C=45.346 \:units.

Step-by-step explanation:

A sector is the part of a circle enclosed by two radii of a circle and their intercepted arc. A pie-shaped part of a circle.

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The formula used to calculate the area of a sector of a circle is:

A_{sector}=\frac{central \:angle}{360} \cdot {Area \:of \:whole \:circle}\\\\A_{sector}=\frac{\theta}{360} \cdot \pi r^2

The circumference of a circle is the distance around the outside of the circle and its given by

C=2\pi r

We know the central angle \theta = 110º and the area of the sector 50 units squared.

First, we use the formula to calculate the area of a sector to find the radius.

50=\frac{110}{360} \cdot \pi r^2\\\\\frac{110}{360}\pi r^2=50\\\\\frac{11\pi }{36}r^2=50\\\\11\pi r^2=1800\\\\r^2=\frac{1800}{11\pi }\\\\\mathrm{For\:}x^2=f\left(a\right)\mathrm{\:the\:solutions\:are\:}x=\sqrt{f\left(a\right)},\:\:-\sqrt{f\left(a\right)}\\\\r=\sqrt{\frac{1800}{11\pi }},\:r=-\sqrt{\frac{1800}{11\pi }}

The radius can't be negative. Therefore,

r=\sqrt{\frac{1800}{11\pi }}\approx 7.217 \:units

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C=2\pi (7.217)=45.346 \:units

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The first table shows the relationship y=1/7x

The second table doesn't show a relationship due to (6,15)

The third table doesn't show a relationship due to (3,5)

The fourth table doesn't show a relationship due to (2,10)

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y = -2x + 8 is

y = -2x - 7

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