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3 years ago

Digital leaders are people who __ others down a particular path.

Engineering

2 answers:

Oksana_A [137]3 years ago

8 0

Answer:

Digital leaders are people who guide others down a particular path.

inn [45]3 years ago

5 0

Answer:

guide

Explanation:

i took the test

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Calculate the LER for the rectangular wing from the previous question if the weight of the glider is 0.0500 Newton’s.

lapo4ka [179]

Answer:

0.2

Explanation:

Since the span and chord of the rectangular wing is missing, due to it being from the other question, permit me to improvise, or assume them. While you go ahead and substitute the ones from your question to it, as it's both basically the same method.

Let the span of the rectangular wing be 0.225 m

Let the chord of the rectangular wing be 0.045 m.

Then, the area of any rectangular chord is

A = chord * span

A = 0.045 * 0.225

A = 0.010 m²

And using the weight of the glider given to us from the question, we can find the LER for the wing.

LER = Area / weight.

LER = 0.010 / 0.05

LER = 0.2.

Therefore, using the values of the rectangular wing I adopted, and the weight of the glider given, we can see that the LER of the glider is 0.2

Please mark brainliest...

3 0

3 years ago

Read 2 more answers

Which of the following identifies the limitations of green engineering?

olga_2 [115]

Answer:

Resources and Cost

Explanation:

Cost: Sustainable choices can value a lot of as a result of they price makers more to provide. Thus, there'll always be an oversized initial investment once selecting a green element for your home.
Resources: Sustainable materials don't seem to be always as without delay available as their less eco-friendly alternatives.

Hope it helps!<3

4 0

3 years ago

Suppose we have two negative charges, one located at the origin and carrying charge −9e, and the other located on the positive x

Elanso [62]

Answer:

It would have to be in between the two charges and be positive for force on 9e to be zero

k 9e q/x^2= k 36e 9e /d^2

q/x^2 = 36e/d^2

q = 36e x^2/d^2

Now we need force on 36e to be zero

k 36e q/(d-x)^2 = k 36e 9e/d^2

q/(d-x)^2 = 9e/d^2

36 x^2/d^2 = 9/d^2 (d-x)^2

36 x^2 = 9 (d-x)^2

x=d/3

q = 36e (d/3)^2/d^2 = 36e/3^2 = 4 e

7 0

3 years ago

Clear Lake has a surface area of 70 ha. In April the inflow of the lake was 1.5 m3/sec. A dam regulated the outflow of the lake

svetoff [14.1K]

Answer:

The estimated evaporation is 51340 cubic meters.

Explanation:

Let suppose that precipitation is very small in comparison with depth of the Clear Lake. The monthly change in the volume of the lake ( $\Delta V$ ), in cubic meters, is estimated by the following formula:

$\Delta V = A\cdot \Delta z + (\dot V_{in}-\dot V_{out})\cdot \Delta t -V_{evap}$ (1)

Where:

$A$ - Surface area of the lake, in square meters.

$\Delta z$ - Water precipitation, in meters.

$\dot V_{in}$ - Average water inflow, in cubic meters per second.

$\dot V_{out}$ - Average water outflow, in cubic meters per second.

$\Delta t$ - Monthly time, in seconds.

$V_{evap}$ - Evaporation, in cubic meters.

If we know that $A = 700000\,m^{2}$ , $\Delta z = 0.0762\,m$ , $\dot V_{in} = 1.5\,\frac{m^{3}}{s}$ , $\dot V_{out} = 1.25\,\frac{m^{3}}{s}$ , $\Delta t = 2.592\times 10^{6}\,s$ and $\Delta V = 650000\,m^{3}$ , then the estimated evaporation is: