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Crank
1 month ago
14

If white wool (W) is dominant over black wool (w), can two sheep with white wool produce an offspring with black wool? Explain y

our answer. please help :(
Physics
2 answers:
inna [3.1K]1 month ago
6 0
The response is affirmative .
An organism exhibiting the dominant phenotype can have two potential genetic combinations (for a gene with two alleles):
It might be homozygous dominant (WW) or
it can be heterozygous dominant (Ww), which is also known as a carrier

For instance, two black sheep can produce offspring with white wool if both are heterozygous dominant. In this scenario, both parents could pass on the recessive allele, resulting in their offspring inheriting the phenotype of white wool characterized by the genotype ww.
inna [3.1K]1 month ago
5 0

Absolutely, the young of two sheep with white wool can indeed have black wool. If both parents are heterozygous (Ww), they carry the recessive allele for black wool. Should both parents contribute this recessive allele to the offspring, the result will be lambs with black wool.

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A force of only 150 N can lift a 600 N sack of flour to a height of 0.50 m when using a lever as shown in the diagram below. a.
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A person on a diet loses 1.6 kg in a week. How many micrograms/second (µg/s) are lost?
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To calculate the rate, first convert units properly. Since 1 kilogram equals 1,000,000 micrograms, 1.6 kilograms is 1,600,000 micrograms. One week has 604,800 seconds. Therefore, dividing 1,600,000 micrograms by 604,800 seconds gives the rate. Simplifying, this results in 2.65 µg/s. I hope this answers your question.
8 0
2 months ago
A rocket has a mass 250 x (10^3) slugs on earth. Specify(a) its mass in SI units, and(b)its weight in SI units.If the rocket is
Yuliya22 [3333]

Explanation:

We are given that,

Mass of the rocket, m=250\times 10^3\ slugs

(a) The standard unit of mass is kilogram (kg). The conversion between slugs and kilograms is as follows:

1 slug = 14.59 kg

Thus, 250\times 10^3\ slugs=250\times 10^3\times 14.59

Mass of the rocket, m = 3647500 kg

(b) The weight of the rocket can be expressed as:

W = m g

W=3647500\times 9.8=35745500\ N

or

W=3.5\times 10^7\ N

(c) If the rocket were on the moon, the gravitational acceleration on the moon is given as a=5.3\ ft/s^2=1.61\ m/s^2

Mass refers to the quantity of matter present in an object. Therefore, the mass of the rocket remains constant at 3647500 kg

The weight of the rocket on the moon would be, W=mg

W=3647500\times 1.61

W = 5872475 N

or

W=5.8\times 10^6\ N

Thus, this is the final answer required.

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2 months ago
During your summer internship for an aerospace company, you are asked to design a small research rocket. The rocket is to be lau
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We need to break the motion down into two segments, one when the rocket's engines are active and the other when they are inactive. We must determine the height the rocket attains with the engines on and the distance it travels after engine shutdown. For this, we apply kinematic equations: In the first part, we measure the final velocity. When the engines cut off, the initial speed from the first segment becomes relevant, and the final speed will be zero due to gravitational deceleration. We can determine the total height by adding these two heights together.
5 0
1 month ago
In an electricity experiment, a 1.0g plastic ball is suspended on a60-cm-long string and given an electric charge. A charged rod
Ostrovityanka [3204]

a) The magnitude of the electric force: 3.57\cdot 10^{-3} N

b) String tension: 0.010 N

Clarification:

a)

When a charged rod approaches the ball, it remains suspended at an incline. This allows us to analyze the forces acting in two perpendicular orientations:

- Horizontally, the electric force F_Eacts in one direction, and the tension component in the string opposes it, T sin \thetadenoted by T, which is the angle relative to the vertical\theta=20^{\circ}

- Vertically, the weight of the ball mgacts downward (with m=1.0 g = 0.001 kgas the ball's mass and g=9.8 m/s^2as gravitational acceleration), while the tension component acts upward T cos \theta

Consequently, since the ball is in equilibrium, the following two equations can be established:

T sin \theta =F_E\\Tcos \theta = mg

Dividing the two equations gives

tan \theta=\frac{F_E}{mg}

and solving for the electric force yields

F_E=mg tan \theta=(0.001)(9.8)tan 20^{\circ}=3.57\cdot 10^{-3} N

b)

To derive the tension in the string, one can use either of the above equations; for example, the equation for the horizontal component,

T sin \theta =F_E

Where

is the electric force

is the angle relative to vertical F_E=3.57\cdot 10^{-3} NThe tension in the string can be calculated as follows:

\theta=20^{\circ}

Discover more about electric force:

6 0
1 month ago
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