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katrin2010 [14]
3 years ago
8

A number x rounded to 1 significant figure is 40. What is the error interval for x.

Mathematics
2 answers:
Viktor [21]3 years ago
5 0

Answer:sorry i need points for my test

Step-by-step explanation:

Stells [14]3 years ago
3 0

Answer:

35 to 44 is the error interval

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1)Given: AB = 4 AD = 6
Vaselesa [24]
<span>1)Given: AB = 4 AD = 6
What is the name of the radius of the larger circle?
the answer part 1) is 
the radius </span>of the larger circle is AD

<span>2)Given: AB = 4 AD = 6
What point is in the interior of both circles?
the answer Part 2) is 
The point A  (the center of the circles)

</span><span>3) Given: AB = 4 AD = 6
Which points are in the exterior of both circles?</span><span>
the answer Part 3) is
</span><span>E and G

</span><span>4)The circles are _____.
</span><span>the answer Part 4) is
</span><span>concentric
</span>
<span>5)If AC = 20 and BD = 8, what is the radius of the smaller circle?
</span>we know that
radius smaller circle=AB
and
AB=AC-BD--------> AC=20-12-------> AC=8 units

the answer part 5) is
the radius of the smaller circle is 12 units

<span>6)Given: AB = 4 AD= 6
What is the length of BD?</span>
we know that
AD=AB+BD
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the answer Part 6) is
the length of BD is 2

<span>7)Given: AB = 4 AD = 6
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5 0
3 years ago
How do you interpret the estimated value of coefficient of EDU in the following equation:
tia_tia [17]

Answer:

The correct option is d

Step-by-step explanation:

From the question we are told that

The equation is ln  (SALARY) =  1 + 0.02 ln(EDU)

generally

ln (e) =  1

=> ln  (SALARY) =  ln (e) + 0.02 ln(EDU)

Apply log rules

=> ln (SALARY) = ln[ e(EDU)^{0.02} ]

=> SALARY  =  e(EDU)^{0.02}

When EDU is increase by 1% we have that

\frac{1}{100}  *  EDU  + EDU

=> 1.01 EDU

So the new SALARY will now be

SALARY''  =  e(1.01EDU)^{0.02}

The ratio by which the new SALARY will increase is obtain by dividing the value of new SALARY (SALARY'' ) with that of the former SALARY (SALARY) and this mathematically represented as

\frac{SALARY'' }{SALARY}  =  \frac{e*1.01 (EDU)^{0.02}}{e (EDU)^{0.02}}

=> \frac{SALARY ''}{SALARY} =  1.0002

Generally the percentage increase of salary is mathematically evaluated as

k=  (\frac{SALARY''}{SALARY}  - 1 ) *  100

=> k=  (1.0002 - 1 ) *  100

=> k=  0.02 \%

5 0
3 years ago
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