2 years ago

What should be added to 61.01 to get the smallest three-digit number?

Mathematics

1 answer:

vivado [14]2 years ago

4 0

Well, the smallest three-digit number is 100, so 100 - 61.01 = 38.99

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The factors of p2-2pq+q are

s2008m [1.1K]

Answer:

Unsure

Step-by-step explanation:

did you forget the q^2

if so,

(p-q)^2

if not,

you can't simplify any further

5 0

2 years ago

Read 2 more answers

The cable television company reduced taxes 20% last year. If the original service cost $20.50 what is the new cost

blondinia [14]

.2 * 20.50 = 4.1

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3 years ago

Find the Volume: 3.2 cm<br> 7 cm<br> 4.8 cm

REY [17]

V = 0.5*b*h*l
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2 years ago

What's the gcf of 15 and 4

garri49 [273]

Gcf of 15 and 4 is 1

5 0

2 years ago

The trees at a national park have been increasing in numbers. There were 1,000 trees in the first year that the park started tra

ivanzaharov [21]

The sequence forms a Geometric sequence as the rule to obtain the value for the next term is by ratio

Term 1: 1000
Term 2: 200
Term 3: 40

From term 1 to term 2, there's a decrease by $\frac{1}{5}$
From term 2 to term 3, there's a decrease also by $\frac{1}{5}$

The rule to find the $n^{th}$ term in a sequence is
$n^{th}=a r^{n-1}$ , where $a$ is the first term in the sequence and $r$ is the ratio

So, the formula for the sequence in question is
$n_{th}$ term = $1000( \frac{1}{5} ^{n-1} )$

The sequence is a divergent one. We can always find the value of the next term by dividing the previous term by 5 and if we do that, the value of the next term will get closer to 'zero' but never actually equal to zero.

We can find a partial sum of the sequence using the formula
$S_{∞} = \frac{a}{1-r}$ for -1<r<1
Substituting $a=1000$ and $r= \frac{1}{5}$ we have
$S_{∞}$ = $\frac{1000}{1- \frac{1}{5} }$ = 1250

Hence, the correct option is option number 1

6 0

3 years ago