Answer:
3 industries that often need the skills of mechanical engineers are:
The key skills mechanical engineers bring to these industries are effective technical skills, the ability to work under pressure, problem-solving skills, creativity and teamwork.
Explanation:
Automotive industry: The skills mechanical engineers bring to automotive industry include designing new cars for development, conducting laboratory testing for performance safety, and troubleshooting design or manufacturing issues with recalled vehicles. Automotive engineers have:
- good mathematical skills, for instance in calculating the stresses power trains and other parts have to withstand;
- understanding and application of principles of physics and chemistry to properly design engines, electrical systems and other car components;
- good computer skills, because 21st century engineers rely on computer-assisted design software;
- knowledge of ergonomics, which is applied in the process of designing a car so that the driver and passengers have a comfortable and functional environment, is another skill mechanical; engineers need.
Construction industry: Mechanical engineers are responsible for designing, building, establishing, and maintaining all kinds of mechanical machinery, tools, and components in the construction industry.
Aerospace industry: Mechanical engineers in aerospace industry produce specifications for design, development, manufacture and installing of new or modified mechanical components or systems. They design more fuel-efficient aircraft that cut emissions and build the fleets of satellites that power modern GPS technology.
Answer:
do you have a pic of the table?
Answer:
Explanation:using the product immediately in the next step
Answer:
The function is 
and the constant of integration is 
.
Explanation:
The resultant expression is equal to the sum of a constant multiplied by the integral of a given function and an integration constant. That is:
Where:
- Constant, dimensionless.
- Integration constant, dimensionless.
By comparing terms, 
, 
and 
. Then, 
is determined by deriving the cosine function:
The function is and the constant of integration is .
Answer:
(a) R₁ / (R₁ + 
)
(b) - / (R₁ + )
Explanation:
(a)
i - Using voltage division rule =
v₀ = v₁ [ / (R₁+)]
The sensitivity is
ii - 
= dv₀/d * /v₀
= R₁ / (R₁ + )
(b)
i - Using voltage divisor rule = v₀ = v₁ [ / (R₁+)]
ii - = dv₀/d * /v₀
= - / (R₁ + )
