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vredina [299]
3 years ago
8

Which of the code pieces below should replace the underline?public class Test{public static void main(String[] args){Test test =

new Test();test.setAction(_______);}public void setAction(T1 t){t.m();}}interface T1{public void m();}
Engineering
1 answer:
nikdorinn [45]3 years ago
5 0

Which of the code pieces below should replace the underline?public class Test{public static void main(String[] args){Test test = new Test();test.setAction(_______);}public void setAction(T1 t){t.m();}}interface T1{public void m() is explained below

Explanation:

Update of /cvsroot/pydev/org.python.pydev/src/org/python/pydev/editor/correctionassist

In directory sc8-pr-cvs1.sourceforge.net:/tmp/cvs-serv24839/src/org/python/pydev/editor/correctionassist

Modified Files:

PythonCorrectionProcessor.java  

Log Message:

Index: PythonCorrectionProcessor.java

===================================================================

RCS file: /cvsroot/pydev/org.python.pydev/src/org/python/pydev/editor/correctionassist/PythonCorrectionProcessor.java,v

retrieving revision 1.12

retrieving revision 1.13

diff -C2 -d -r1.12 -r1.13

*** PythonCorrectionProcessor.java 23 Feb 2005 14:29:36 -0000 1.12

--- PythonCorrectionProcessor.java 25 Feb 2005 12:34:28 -0000 1.13

***************

*** 419,423 ****

                 //all that just to change first char to lower case.

                 callName = lowerChar(callName, 0);

!                 if (callName.startsWith("get")){

                     callName = callName.substring(3);

                  callName = lowerChar(callName, 0);

--- 419,423 ----

                 //all that just to change first char to lower case.

                 callName = lowerChar(callName, 0);

!                 if (callName.startsWith("get") && callName.length() > 3){

                     callName = callName.substring(3);

                  callName = lowerChar(callName, 0);

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8 0
3 years ago
A spherical, stainless steel (k 16 W m1 K-1) tank has a wall thickness of 0.2 cm and an inside diameter of 10 cm. The inside sur
SOVA2 [1]

Answer:

the rate of heat loss is 2.037152 W

Explanation:

Given data

stainless steel K = 16 W m^{-1}K^{-1}

diameter (d1) = 10 cm

so radius (r1)  = 10 /2 = 5 cm = 5 × 10^{-2}

radius (r2)  = 0.2 + 5 = 5.2 cm = 5.2 × 10^{-2}

temperature = 25°C

surface heat transfer coefficient = 6 6 W m^{-2}K^{-1}

outside air temperature = 15°C

To find out

the rate of heat loss

Solution

we know current is pass in series from temperature = 25°C to  15°C

first pass through through resistance R1  i.e.

R1  = ( r2 -  r1 ) / 4\pi  × r1 × r2 × K

R1  = ( 5.2 - 5 ) 10^{-2}  / 4\pi  × 5 × 5.2 × 16 × 10^{-4}

R1  = 3.825 ×  10^{-3}

same like we calculate for resistance R2 we know   i.e.

R2 = 1 / ( h × area )

here area = 4 \pi r2²

area = 4 \pi (5.2 × 10^{-2})²  =  0.033979

so R2 = 1 / ( h × area ) = 1 / ( 6 × 0.033979  )

R2 = 4.90499

now we calculate the heat flex rate by the initial and final temp and R1 and R2

i.e.

heat loss = T1 -T2 / R1 + R2

heat loss = 25 -15 / 3.825 ×  10^{-3} + 4.90499

heat loss =  2.037152 W

8 0
3 years ago
Consider an experiment in which the number of pumps in use at each of two seven-pump gas stations was determined. Call the two g
MakcuM [25]

Answer: Determine the number of pumps in each of the two six-pump gas stations.

• X = the total No. of pumps that are in use at the 2 stations

• Y = the difference between the No. of pumps in utilization at station 1 and the

NO. of pumps in use at the station 2

• U = the max number of pumps in use at the 2 stations

W (observed) = (3, 4)

X (W) = 3 + 4 = 7

Y (W) = 3 − 4 = − 1

U (W) = max (3, 4) = 4

8 0
3 years ago
The displacement volume of an internal combustion engine is 2.2 liters. The processes within each cylinder of the engine are mod
soldier1979 [14.2K]

Answer:

A) 14.75

B) 3.36Kj

C) 2384.2k

D) 117.6kW

E) 57.69%

Explanation:

Attached is the full solutions.

5 0
4 years ago
A cylindrical metal specimen having an original diameter of 10.55 mm and gauge length of 54.5 mm is pulled in tension until frac
kumpel [21]

Answer:

(a) 53.94%

(b) 26.61%

Explanation:

Change in area will be given by

\triangle A=\frac {\pi(R_o^{2}-r_n^{2})}{\pi R_o^{2}} where \triangle A represent change in area R is radius and subscripts O and n represent original and new respectively.

Substituting 10.55/2 for original radius and 7.16/2 for new radius then

\triangle A=\frac {\pi(5.275^{2}-3.58^{2})}{\pi 5.275^{2}}\times 100\approx 53.94

(b)

Similarly, percentage elongation will be found by dividing the change in length by the the original length. In this case, rhe original length was 54.5mm and goes to 69 mm so the change in length is given by subtracting the final length from the original length

Percentage elongation is \frac {69-54.5}{54.5}\times 100\approx 26.61

6 0
4 years ago
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