Answer:
Explanation:
As the baseball ascends, gravitational forces as well as air resistance act downward, whereas the displacement is moving upward which results in an angle of 180° between the force and displacement. Therefore, the work done by both the gravitational force and air resistance is negative, confirming option (d) as accurate.
Answer:
Induced EMF is 2 x 10⁻³ volts
Explanation:
B = strength of the magnetic field aligning with the loop's axis = 1 T
= area change rate of the loop = 20 cm²/s = 20 x 10⁻⁴ m²
θ = the angle formed by the magnetic field and area vector = 0
E = the induced EMF across the loop
EMF can be calculated using the formula
E = B
E = (1) (20 x 10⁻⁴ )
E = 2 x 10⁻³ volts
E = 2 mV
Inertia is universally present. It's important to note that inertia doesn't serve as the force keeping objects in circular paths; that role belongs to centripetal force, which is not always present. Centripetal force actively pulls objects towards the center of a circle. Both inertia and centripetal force contribute to the phenomenon of circular motion. Thank you, and enjoy your day;)
Response/Clarification:
Each of us receives 2 versions of a gene from our parents, with one inherited from the mother and one from the father.
Both our mother and father possess 2 versions of every gene. Therefore, the specific version we inherit is determined randomly, much like the outcome of a coin flip. This applies to both parents.
For instance, if the mother has one variant causing thick ears (A) and another for thin ears (a), she is Aa.
Similarly, the father also has these variants and is Aa as well.
The father can transfer either A or a, while the mother can also transfer either A or a.
As a result, their offspring can be AA, Aa, or aa. An AA genotype results in thick ears, while aa results in thin ears. The Aa genotype produces ears of intermediate thickness, akin to bunny B. This demonstrates the concept of incomplete dominance
Answer:
force = 6.53×
N
Explanation:
Provided data
downward force = 0.60 m
mass m =
kg
distance h = 0.40 m
to determine
magnitude of the downward force
solution
we know here mg is apply 0.4 m away from support and
thus applied force is d = 0.6 m from support
therefore
by balancing torque we can compute force
as
force = mass × g × h / d
substituting the values
force = mass × g × h / d
force = (
× 9.81 × 0.4 ) / 0.6
force = 6.53×
N