Math, asked by vanshpunyani, 11 months ago

a person , rowing at the rate of 5 km / hour in still water , takes thrice as much time in going 40 km upstream as in going 40 km downstream . find the speed of the stream . pls tell this question with full detailed

Answers

Answered by GauravSaxena01
0

Solution:-

Given,

Speed of the boat in water =.5 km/hr

let the Speed of upstream = x km/hr

the speed of the boat upstream will be

(5-x) km / hr

the speed of the boat downstream is (5+x) k/hr

time given to cover 40 km upstream = 3(time taken to cover dowmstream)

⇒40/ (5-x) km/hr = 3(5+x)

⇒1/(5-x)=3(5+x)

⇒5+x=15-3x

⇒x+3x=15-5

⇒4x=10

⇒X=10/4

⇒X=5/2

x=2.5 km/hr

The speed of the stream is 2.5 km/ hr

================

@GauravSaxena01


vanshpunyani: after 40/ (5_x ) km / hour = 3 ( 5 +x ) how 1 ( 5_ x ) = 3 ( 5+x ) come
vanshpunyani: Pls tell pls this pls
Answered by Anonymous
0

Step-by-step explanation:

Question:-

the length of a rectangle is 8m more than its breadth if its perimeter is 128m, find its length , breadth and Area

Answer:-

The length of Rectangle is 36 m

The breadth of rectangle is 28 m

The area of Given rectangle is 1008 m².

To find:-

Length and breadth of rectangle

Area of rectangle

Solution:-

Let the breadth be x

Length = 8 + x

Perimeter = 128 m

\boxed{ \large{ \mathfrak{perimeter = 2(l + b)}}}

According to question,

\large{ \tt: \implies \: \: \: \: \: 2(8 + x + x) = 128}

\begin{gathered} \large{ \tt: \implies \: \: \: \: \: 8 + 2x = \frac{128}{2} } \\ \end{gathered}:

\large{ \tt: \implies \: \: \: \: \: 8 + 2x = 64}

\large{ \tt: \implies \: \: \: \: \: 2x = 64 - 8}

\large{ \tt: \implies \: \: \: \: \: 2x = 56}

\large{ \tt: \implies \: \: \: \: \: x = 28}

The breadth of rectangle is 28 m

Length = 8 + x = 28 + 8 = 36 m

\large{ \boxed{ \mathfrak{area = l \times b}}}

\large{ \tt: \implies \: \: \: \: \: area = 28\times 36}

\large{ \tt: \implies \: \: \: \: \: area = 1008 \: {m}^{2} }

The area of Given rectangle is 1008 m².

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