Math, asked by olo7, 6 months ago

plzzzz help ???!!!!!!!! ​

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Answers

Answered by BrainlyEmpire
119

\bigstar To Find:-

How much force will be needed to increase the velocity of a body of mass 1 kg from 15 m/s to 45 m/s in 15 sec

\bigstar Solution:-

We know that

\red{\rm \longrightarrow F=ma}

Here;

F = force

m = mass

a = acceleration

Units;

F = Newton (N)

m = kilogram (kg)

a = metres per second squared (m/s²)

We know that:-

\orange{\rm \longrightarrow a=\left(\dfrac{v-u}{t}\right)}

Here:;

a = acceleration

u = initial velocity

v = final velocity

t = time

Units;

a = metres per second squared (m/s²)

u = metres per second (m/s)

v = metres per second (m/s)

t = second (s)

Combining both the formulas:-

\rm Substituting,  \ a=\left(\dfrac{v-u}{t}\right) \ in \ F=m(a)

We get;

\pink{\rm \longrightarrow F=m \left(\dfrac{v-u}{t}\right)}

According to the question

We are asked to find the force

Therefore

We must find "F"

Given that

How much force will be needed to increase the velocity of a body of mass 1 kg from 15 m/s to 45 m/s in 15 secs

Hence

m = 1 kg

u = 15 m/s

v = 45 m/s

t = 15 s

Substituting the values

We get

\blue{\rm \longrightarrow F=1 \left(\dfrac{45-15}{15}\right) \ N}

\green{\rm \longrightarrow F=\left(\dfrac{30}{15}\right) \ N}

Hence:

\purple{\rm \longrightarrow F=2 \ N}

Therefore:-

\checkmark Force = 2 Newtons

Answered by Anonymous
25

\bigstar To Find:-

How much force will be needed to increase the velocity of a body of mass 1 kg from 15 m/s to 45 m/s in 15 sec

\bigstar Solution:-

We know that

\red{\rm \longrightarrow F=ma}

Here;

F = force

m = mass

a = acceleration

Units;

F = Newton (N)

m = kilogram (kg)

a = metres per second squared (m/s²)

We know that:-

\orange{\rm \longrightarrow a=\left(\dfrac{v-u}{t}\right)}

Here:;

a = acceleration

u = initial velocity

v = final velocity

t = time

Units;

a = metres per second squared (m/s²)

u = metres per second (m/s)

v = metres per second (m/s)

t = second (s)

Combining both the formulas:-

\rm Substituting,  \ a=\left(\dfrac{v-u}{t}\right) \ in \ F=m(a)

We get;

\pink{\rm \longrightarrow F=m \left(\dfrac{v-u}{t}\right)}

According to the question

We are asked to find the force

Therefore

We must find "F"

Given that

How much force will be needed to increase the velocity of a body of mass 1 kg from 15 m/s to 45 m/s in 15 secs

Hence

m = 1 kg

u = 15 m/s

v = 45 m/s

t = 15 s

Substituting the values

We get

\blue{\rm \longrightarrow F=1 \left(\dfrac{45-15}{15}\right) \ N}

\green{\rm \longrightarrow F=\left(\dfrac{30}{15}\right) \ N}

Hence:

\purple{\rm \longrightarrow F=2 \ N}

Therefore:-

\checkmark Force = 2 Newtons

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