Answer:
Both of them
Explanation:
When creating a marketing plan you need to think of the objective or goals that you have, you should probably always have a running campaign to help the brand itself to be constantly seen by the audience, while at the same time having specific campaigns for the products that you want to push or to promote the most. For example, not all of Nike's ads are aimed to sell more sneakers or sports clothing, some of them are just to keep them on the conversation and growing their brand, while the hype up campaign for the release of a new pair of sneakers or collection is done at the same time. So you should always go for both.
Answer:
The surface temperature of the chip 39.99°C
Explanation:
Assumptions
1. Steady state condition.
2. Power dissipated within the chip is lost by convection across upper surface only.
3. Chip surface is isothermal
4. The average heat transfer coefficient for the chip surface is equivalent to the local value x - L
Properties: from table. See attachment (4)
See attachment for complete solution to the problem
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Answer:
Circular tube
Explanation:
Now for better understanding lets take an example
Lets take
Diameter of solid bar= 
cm
Outer diameter of tube =6 cm
Inner diameter of tube=2 cm
So from we can say that both tubes have equal cross sectional area.
We know that buckling load is given as 
If area moment of inertia(I) is high then buckling load will be high.
We know that area moment of inertia(I)
For circular tube 
For circular bar 
Now by putting the values
For circular tube 
For circular bar 
So we can say that for same cross sectional area the area moment of inertia(I) is high for tube as compare to bar.So buckling load will be higher in tube as compare to bar.
Answer:
The system is marginally stable.
Explanation:
Transfer function, M(s) = [10(s+2)]/(s³ + 3s² + 5s)
In control the stability properties of a system can be obtained from just the characteristic equation of its closed loop transfer function.
- The condition for stability is that all the roots of the characteristic equation be negative and real.
- The condition for asymptotic stability is that all the real parts of the roots must all be negative, since there'll be complex roots.
- The condition for marginal stability is that the real part of all the complex roots are negative, the roots without real parts must have distinct imaginary parts.
- The condition for instability is for at least one of the roots to be positive. Or if there are complex roots, the real part of the roots being positive indicates instability.
The characteristic equation for this transfer function is (s³ + 3s² + 5s)
Solving this polynomial
s = 0
s = [-3 - √(11i)]/2
s = [-3 + √(11i)]/2
These roots have all their real parts to be negative, and the zero root has a distinct imaginary part, hence the system is marginally stable
