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klio [65]
3 years ago
6

Which graph represents the solution to this inequality? 16x-80x<37+27

Mathematics
1 answer:
ZanzabumX [31]3 years ago
6 0

Answer:

The answer for this would be B.

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For the △ACD is shown below, select all the true statements. Lengths are rounded to the nearest tenth.
Nina [5.8K]

Answer:

1. No

2. No

3. Yes

4. Yes

Step-by-step explanation:

The diagram has been attached

The total angle in a triangle is 180°

<CAD=45°

<ACD=90°

Therefore <ADB=45°

1. ∠ADB = 30° no

ADC = 90 - 45 = 45

∠BDC = 90 - 65 = 25

∠ADB = 45 - 25 = 20

2.△ABD ∼ △ACD no going

by law of sines

3.CD = 33.7 centimeters => yes

4.BD = 37.2 centimeters => yes

3 0
3 years ago
Devon has 14 steel balls of equal weight. If he puts 8 of them in one pan of a balance, and the rest along with a weight of 20 g
astra-53 [7]
Let n be a number of balls: n = 14

In one pan you have 8 balls: 8n
In the other pan you have the rest of balls (14 - 8 = 6) along with a <span>weight of 20 grams = 6n + 20
So the pans are balanced:
8n = 6n + 20

Now, just solve the equation:
8n - 6n = 20
2n = 20
n = 20/2
n = 10
So, you know that a ball weights 10 grams.</span>
4 0
3 years ago
Read 2 more answers
I dislike school but it’s 2.2 quick check, and it’s hard.
Mademuasel [1]

Answer:umm ok

Step-by-step explanation:

3 0
4 years ago
What is the range of f(x)=x^3
Alecsey [184]
Infinity because it's a cubic function with no restricted range or domain
3 0
3 years ago
Read 2 more answers
The formula for the sum of an infinite geometric series, s=a1/1-r, may be used to convert 0.23 to a fraction. What are the value
steposvetlana [31]

Given

The formula for the sum of an infinite geometric series

s =\frac{a1}{1-r}

used to convert 0.23 to a fraction

Find out  the values of a1 and r

To proof

As given in the question

The series is infinte geometric series

The  geometric is mostly in the form a , ar , ar² ,............

s = a + ar + ar² + ar³...........

Where  a = first term

         r = common ratio

The series is infinte geometric series i.e 0.2323...

thus it is written in the form

s  = 0.23 + 0.0023 + 0.000023 +...........

now written in the fraction form

we get

s = \frac{23}{100} +\frac{23}{10000}+\frac{23}{1000000} + .......

compare this series with the

s = a + ar + ar² + ar³...........

Thus

we get

a1 = \frac{23}{100}

a1 = 0.23

r = \frac{1}{100}

r = 0.01

Hence proved



6 0
3 years ago
Read 2 more answers
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