Mazhar

//declare your function here

function myFunction(number1, number2)

{

if (number2<=number1)

{

return "bigger or equal";

}

else {

return "smaller";

}

//use these two variables and call up the function you declared above

var number1 =10 ;

var number2 =20 ;

|S THIS CORRECT????|

8 minutes ago - 4 days left to answer.

//declare your function here

function myFunction(number1, number2)

{

if (number2<=number1)

{

return "bigger or equal";

}

else {

return "smaller";

}

//use these two variables and call up the function you declared above

var number1 =10 ;

var number2 =20 ;

|S THIS CORRECT????|

Declare a function called myFunction that accepts two parameters: myFunction(number1, number2). The function will then check if number1 is greater than or equal to number2. If it is print out "bigger or equal", else print out "smaller".

The internal energy of a gas is 500 J. the gas is compressed adiabatically, and its volume decreases by 100 cm3. if the pressure applied on the gas during compression is 3 atm. what is the internal energy of the gas after the adiabatic process.

At what temperature is the root-mean-square speed of nitrogen molecule equal to the root-mean-square

speed of hydrogen molecules at 20.0 oC?

Helium gas with a volume of 2.60 L, under a pressure of 1.3 atm and at a temperature of 41.0 oC is heated

until both pressure and volume are doubled. a) What is the final temperature? b) What is the mass of

helium in the system? The molar mass of He is MHe = 4.00 g/mol.

1)As a new mechanical engineer for Engines Inc., you have been assigned to design brass pistons to slide inside steel cylinders. The engines in which these pistons will be used will operate between 20 oC and 150oC. Assume that the coefficients of expansion are constant over this temperature range.

a) If the piston just fits inside the chamber at 20 oC, will the engines be able to run at higher temperatures?

b) If the cylindrical pistons are 25.000 cm in diameter at 20 oC, what should be the minimum diameter of the cylinder at that temperature so that the piston operates at 150 oC?

2)One end of an insulated metal rod is maintained at 100 oC and the other is maintained at 0 oC by an ice water mixture. The rod is 60.0 cm long and has a cross section of 1.25 cm2. The heat conducted by the rod melts 8.50 g of ice in 10.0 min. Find the thermal conductivity of the metal.

3)A pot with a steel bottom 8.50 mm thick rests on a hot stove. The area of the bottom of the pot is 0.150 m2. The area inside the pot is at 100.0 oC and 0.390 kg are evaporated every 3.00 min. Find the temperature of the lower surface of the pot, which is in contact with the stove.

ASSISSTING ME WITH ONE OF THEM WILL BE HELPFUL

So a thorough experimentation is suggested for humanity's welfare . Thus, a global view with full exploration and astute judgement is essential for engineers to be ethical.

Calculate the no. of ways in which 3 girls and 4 boys can be seated in a row of 7 chairs if each arrangement is to be symmetrical?

Also, Can you please explain what symmetrical means in this question?

the answer is 432

1. How many numbers less than 200000 are divisible by 13 who don't have digit 2 and 3 in their decimal representation?

2. Maximum how many bishops can be placed on a regular 8X8 chessboard such that none of them attack each other?

3. What is the maximum lenght of a stick that can be inserted in a 1*1*1*1 box without bending or breaking?

4. There are four books and twenty-two footballs and 3 caps. How many ways you can pick a book, a cap and a football considering that all of them are different.

5. A number has 5 "1"s in its binary representation. What might be the minimum value for this problem, given that the number is an even number?

need help with all of them

Do they two intersect each other?

You have two urns. First urn contains 3 black balls and 2 white balls, while the second urn contains 7 white balls and 5 black balls. You pick one ball from the first urn and the second one from the second urn. What is the probability that one is black and another one is white? N.B.: Type your answer as a/b(fraction) format instead of decimal format.

A girl lives 500m from school. She sets out walking at 2 m/s, but when she has walked a distance of x metres her speed has dropped to (2-x/400)m/s. how long does she take to get to school?

the answer is about 6.45minutes

1) Two complex numbers, z and w, satisfy the inequalities I z-3-2i I≤2 and Iw-7-5i I≤1. By drawing an Argand diagram find the least value of I z-w I

2) a) The complex number z satisfies the equation (z + 2i/k)(1/z -2i/k) =1, where k is a positive real number. Obtain a quadratic equation for z, and show that its solution can be expressed in the form ikz=a±square root(bk²+ck+d) for suitable real numbers a, b, c, d. show that z is purely imaginary when k≤1.

b) A second complex number α is defined in terms of z by α=1+2i/kz. What can be said about α when k≤1? Show that IαI=1 when k≥1.

c) A third complex number β is defined by 1/β=1-i/k. by finding the real and imaginary parts of β-ki/2, show that β lies on a circle with the centre ki/2 and radius k/2.