Answer:
cname record
Explanation:
A Canonical Name record (cname record) is a form of resource record that links one domain name to another.
It is commonly used when you are to use different services in the same IP address. For example, one can map www.brainlyquestion.com and www.brainlyquery.com to the DNS entry for www.brainlyenquiry.com (these are just examples, not actual websites). This makes it very effective in redirecting traffic from one domain name to another.
Answer:
The drying time is calculated as shown
Explanation:
Data:
Let the moisture content be = 0.6
the free moisture content be = 0.08
total moisture of the clay = 0.64
total drying time for the period = 8 hrs
then if the final dry and wet masses are calculated, it follows that
t = (X0+ Xc)/Rc) + (Xc/Rc)* ln (Xc/X)
= 31.3 min.
JUST STOP NOBODY LIKES YOU
LIKE GO AND GET A LIFE CAUSE YOU DONT HAVE ONE
Explanation:
most big airports. my father has the same degree and works for southwest airlines
Answer:
The thrust of the engine calculated using the cold air is 34227.35 N
Explanation:
For the turbofan engine, firstly the overall mass flow rate is considered. The mass flow rate is given as

Here
- ρ is the density which is given as

- P is the pressure of air at 5500 m from the ISA whose value is 50506.80 Pa
- R is the gas constant whose value is 286.9 J/kg.K
- T is the temperature of the inlet which is given as 253 K
- A is the cross-sectional area of the inlet which is given by using the diameter of 2.0 m
- V_a is the velocity of the aircraft which is given as 250 m/s
So the equation becomes

Now in order to find the flow from the fan, the Bypass ratio is used.

Here BPR is given as 8 so the equation becomes

Now the exit velocity is calculated using the total energy balance which is given as below:

Here
- h_4 and h_5 are the enthalpies at point 4 and 5 which could be rewritten as
and
respectively. - The value of T_4 is the inlet temperature which is 253 K
- The value of T_5 is the outlet temperature which is 233K
- The value of c_p is constant which is 1005 J/kgK
- V_a is the inlet velocity which is 250 m/s
- V_e is the outlet velocity that is to be calculated.
So the equation becomes

Rearranging the equation gives

Now using the cold air approach, the thrust is given as follows

So the thrust of the engine calculated using the cold air is 34227.35 N