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dybincka [34]
3 years ago
10

Agility is the

Physics
1 answer:
olga_2 [115]3 years ago
8 0

Answer:

combination of strength and speed

Explanation:

please like and Mark as brainliest

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Which accurately explains concave and convex lenses?
barxatty [35]

Answer:

its C! I just finished the test on edg :)

3 0
3 years ago
Read 2 more answers
A person throws a ball straight up into the air with a speed of 7.3m/s. How high does the ball go?
Colt1911 [192]

Answer:

2.6645m

Explanation:

applying motion equations we can find the answer,

v^{2}=u^{2}  +2as

Let assume ,

u = starting speed(velocity)

v = Final speed (velocity)

s =  distance traveled

a = acceleration

by the time of reaching the highest point subjected to the gravity , the speed should be equal to zero

we consider the motion upwards , in this case the gravitational acceleration should be negative in upwards (assume g =10 m/s2 downwards)

that is,

v^{2}=u^{2}  +2as\\0=7.3^{2} -2*10*s\\s=2.6645m

4 0
3 years ago
A gardener pushes a 20 kg lawnmower whose handle is tilted up 37∘ above horizontal. The lawnmower's coefficient of rolling frict
e-lub [12.9K]

Answer:

58.4 W

Explanation:

The speed of the lawnmower is constant: this means that its acceleration is zero, so the net force on it is zero.

The equation of the forces along the two directions therefore are:

- Perpendicular to the floor: F sin \theta + R -mg =0

- Parallel to the floor: F cos \theta - \mu R = 0

where

F is the push of the gardener

R is the normal reaction

m = 20 kg is the mass

g = 9.8 m/s^2 is the acceleration of gravity

\mu=0.18 is the coefficient of friction

\theta=37^{\circ}

Solving for R,

R=mg-Fsin \theta

Substituting into the other equation,

F cos \theta - \mu (mg-Fsin \theta) = 0\\F cos \theta - \mu mg + \mu F sin \theta = 0\\F(cos \theta+\mu sin \theta)=\mu mg\\F=\frac{\mu mg}{cos \theta + \mu sin \theta}=\frac{(0.18)(20)(9.8)}{cos 37^{\circ}+0.18(sin 37^{\circ})}=38.9 N

And the power he must supply therefore is the product of this force and the speed:

P=Fv=(38.9)(1.5)=58.4 W

7 0
3 years ago
A scientist makes a device to catch baseballs. A long bar of total mass 2.2kg and length 1.2m is fixed at its center. It catches
Valentin [98]

Answer:

ωf = 4.53 rad/s

Explanation:

By conservation of the angular momentum:

Ib*ωb = (Ib + Ic)*ωf

Where

Ib is the inertia of the ball

ωb is the initial angular velocity of the ball

Ic is the inertia of the catcher

ωf is the final angular velocity of the system

We need to calculate first Ib, Ic, ωb:

Ib = mb*(L/2)^2=0.15*(1.2/2)^2=0.054 kg.m^2

Ic = mc/12*L^2=2.2/12*1.2^2=0.264 kg.m^2

ωb = Vb / (L/2) = 16 / (1.2/2) = 26.67 m/s

Now, ωf will be:

\omega f = \frac{Ib*\omega b}{Ib + Ic}  = 4.53rad/s

8 0
3 years ago
An electromagnetic wave with frequency 65.0Hz travels in an insulating magnetic material that has dielectric constant 3.64 and r
lakkis [162]

Answer:

  The wavelength of the wave is 1.06\times10^6 m  

Explanation:

Lets calculate

We know an electromagnetic wave is propagating through an insulating magnetic material of dielectric constant K and relative permeability K_m ,then the speed of the wave in this dielectric medium is \nu is less than the speed of the light c and is given by a relation

               \nu=\frac{c}{\sqrt{KK_m} }  --------- 1

In case the electromagnetic  wave propagating through the insulating magnetic material , the amplitudes of electric and  magnetic fields are related as -

             E_m_a_x= \nu B_m_a_x

The magnitude of the 'time averaged value' of the pointing vector is called the intensity of the wave and is given by a relation

                       I = S_a_v

                        \frac{E_m_a_xB_m_a_x}{2K_m\mu0}----------- 3

now , we will find the speed of the propagation of an electromagnetic wave by using equation 1

\nu=\frac{c}{\sqrt{KK_m} }

Putting the values ,

   =\nu= \frac{3.00\times10^8}{\sqrt{(3.64)(5.18)} }

 =0.6908\times10^8m/s

 = 6.91\times10^7m/s

Now , using this above solution , we will find the wavelength of the wave -

     \lambda=\frac{\nu}{f}

    Putting the values from above equations -

  \frac{6.91\times10^7m/s}{65.0Hz}

        \lambda= 1.06\times10^6 m

Hence , the answer is \lambda= 1.06\times10^6 m

8 0
3 years ago
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