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Anton [14]
4 years ago
7

Is △RWS ~ △QWT? yes no

Mathematics
2 answers:
vlabodo [156]4 years ago
8 0
Yes, it is. they are.


Roman55 [17]4 years ago
3 0

Answer: Yes ΔRWS≈ΔQWT.

Step-by-step explanation:

We know that when two chords intersect each other inside a circle, the products of their segments are equal.

Therefore, QW\times WS=TW\times RW\\\Rightarrow\frac{QW}{RW}=\frac{TW}{WS}

Now in triangle QWT and triangle RWS

∠QWT=∠RWS     [Vertically opposite angles]

\frac{QW}{RW}=\frac{TW}{WS}

Therefore, By SAS similarity rule

ΔRWS≈ΔQWT

Therefore, yes ΔRWS≈ΔQWT.

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Find the difference.<br><br> (5x2 - 3x + 7) - (3x2 + 4x - 5)
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10x-3x+7-6-4x+5

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yo would at least have to sell 8 necklaces in order to make a profit

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all you needed to do was divide this question and then find the quantum and lowest lcf

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The number 900 has an interesting property in that the only primes that divide into it evenly are 2, 3, and 5. What are the next
Tasya [4]

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Next numbers:

2 · 2 · 2 · 3 · 3 · 3 · 5 · 5 · 5 = 900 · 15 = 13,500

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3 0
4 years ago
What’s the answer?and how do you get it
Kay [80]

the solid is made up of 2 regular octagons, 8 sides, joined up by 8 rectangles, one on each side towards the other octagonal face.

from the figure, we can see that the apothem is 5 for the octagons, and since each side is 3 cm long, the perimeter of one octagon is 3*8 = 24.

the standing up sides are simply rectangles of 8x3.

if we can just get the area of all those ten figures, and sum them up, that'd be the area of the solid.

\bf \textit{area of a regular polygon}\\\\ A=\cfrac{1}{2}ap~~ \begin{cases} a=apothem\\ p=perimeter\\[-0.5em] \hrulefill\\ a=5\\ p=24 \end{cases}\implies A=\cfrac{1}{2}(5)(24)\implies \stackrel{\textit{just for one octagon}}{A=60} \\\\[-0.35em] \rule{34em}{0.25pt}\\\\ \stackrel{\textit{two octagon's area}}{2(60)}~~+~~\stackrel{\textit{eight rectangle's area}}{8(3\cdot 8)}\implies 120+192\implies 312

7 0
4 years ago
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