Math, asked by ratnasanyal1984, 5 months ago

The costs of two articles are in the ratio 7: 4. If the cost of the first article is 2,800, foo
the cost of the second article.
3 와
If the cost of the second article is x = 7:4 = 2800 : x​

Answers

Answered by SitaramKeLuvKush
209

Given

  • The costs of two articles are in the ratio 7: 4. If the cost of the first article is 2,800

We Find

  • Cost of the second article

We Know

We Solve the equation by Ratio and proporation

According to the question

 \sf { \frac{7}{4}  =  \frac{2800}{X} } \\ \\

 \sf {X = \frac{2800 × 4}{7} } \\ \\

 \sf {X = \frac{11,200}{7} } \\ \\

 \sf {X = \cancel\frac{11,200}{7} } \\ \\

 \sf \boxed {\red {X = 1600}} \\ \\

Hence, Cost of Second Article is Rs. 1600.

Answered by Rohitranawatyadav
0

Step-by-step explanation:

Given

The costs of two articles are in the ratio 7: 4. If the cost of the first article is 2,800

We Find

Cost of the second article

We Know

We Solve the equation by Ratio and proporation

According to the question

\begin{gathered} \sf { \frac{7}{4} = \frac{2800}{X} } \\ \\ \end{gathered}

4

7

=

X

2800

\begin{gathered} \sf {X = \frac{2800 × 4}{7} } \\ \\ \end{gathered}

X=

7

2800×4

\begin{gathered} \sf {X = \frac{11,200}{7} } \\ \\ \end{gathered}

X=

7

11,200

\begin{gathered} \sf {X = \cancel\frac{11,200}{7} } \\ \\ \end{gathered}

X=

7

11,200

\begin{gathered} \sf \boxed {\red {X = 1600}} \\ \\ \end{gathered}

X=1600

Hence, Cost of Second Article is Rs. 1600.

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