English, asked by safamaheen, 8 hours ago

Hello,can someone please write,identifying with a character from the poem "Television" by Roald Dahl??

REWARD: 30 POINTS.

Answers

Answered by Ꭰɾєαмєɾ
1

Explanation:

Explanation:

Answer:

In physics, a force is any interaction that, when unopposed, will change the motion of an object. A force can cause an object with mass to change its velocity, i.e., to accelerate. Force can also be described intuitively as a push or a pull. A force has both magnitude and direction, making it a vector quantity

Equilibrium

Equilibrium of Forces. A very basic concept when dealing with forces is the idea of equilibrium or balance. ... If the size and direction of the forces acting on an object are exactly balanced, then there is no net force acting on the object and the object is said to be in equilibrium.

Direction

The direction of the net force determines the direction of the object's motion. When two forces act in the same direction, they add together. When forces act in opposite directions, they are combined by subtracting the smaller force from the larger force.

Explanation:

Answered by XBarryX
34

Answer:

To find : The distance between the school and his house

Solution :

Speed of a student = 2 ½ km/h = 5/2km/h

★ A student reaches his school 6 minutes late.

Consider the time be x

60min = 1 hour

Time = (x + 6) min = (x + 6/60) = (x + 1/10)h

As we know that

★ Speed = distance/time

Consider the distance be y

\implies \sf \dfrac{5}{2} = \dfrac{y}{ x + \dfrac{1}{10}}⟹25=x+101y

\implies \sf \dfrac{5}{2} = \dfrac{y}{ \dfrac{10x + 1}{10} }⟹25=1010x+1y

\implies \sf \dfrac{5}{2} = y \times \dfrac{10}{10x +1}⟹25=y×10x+110

\implies \sf \dfrac{5}{2} = \dfrac{10y}{10x +1}⟹25=10x+110y

\implies \sf 5(10x +1) = 20y⟹5(10x+1)=20y

\implies \sf 50x +5=20y⟹50x+5=20y

\implies \sf 50x - 20y = - 5 \: \: \: \bf(Equation \: 1)⟹50x−20y=−5(Equation1)

★ Next day starting at the same time, he increases his speed by 1 km/hour and reaches 6 minutes early.

\implies \sf \dfrac{5}{2} + 1 = \dfrac{y}{ x - \dfrac{1}{10}}⟹25+1=x−101y

\implies \sf \dfrac{5 + 2}{2} = \dfrac{y}{\dfrac{10x - 1}{10}}⟹25+2=1010x−1y

\implies \sf \dfrac{7}{2} = \dfrac{10y}{10x - 1}⟹27=10x−110y

\implies \sf 7(10x - 1) = 20y⟹7(10x−1)=20y

\implies \sf 70x - 20y = 7 \: \: \: \bf(Equation \: 2)⟹70x−20y=7(Equation2)

Subtract both the equations

→ 50x - 20y - (70x - 20y) = -5 - 7

→ 50x - 20y - 70x + 20y = - 12

→ - 20x = - 12

→ x = 12/20 = 3/5

Put the value of x in eqⁿ (1)

→ 50x - 20y = - 5

→ 50 × 3/5 - 20y = - 5

→ 30 - 20y = - 5

→ 30 + 5 = 20y

→ 35 = 20y

→ y = 35/20 = 7/4

→ y = 1 3/4 km

•°• The distance between school and house is 1 3/4 km.

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