Question

find the area of a rectangle whose length in (2x+3) unit and breadth (2x+5) unit​

Answer 1

Answer:

Area(A)=Length(L)×Breadth(B)

A=(2x+3)×(2x+5)

A=${4x}^{2} + 14$

Area is ${4x}^{2} + 14$

Step-by-step explanation:

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Answer 2

Step-by-step explanation:

Area(A)=Length(L)×Breadth(B)

Area(A)=Length(L)×Breadth(B)A=(2x+3)×(2x+5)

Area(A)=Length(L)×Breadth(B)A=(2x+3)×(2x+5)A={4x}^{2} + 144x

Area(A)=Length(L)×Breadth(B)A=(2x+3)×(2x+5)A={4x}^{2} + 144x 2+14

Area(A)=Length(L)×Breadth(B)A=(2x+3)×(2x+5)A={4x}^{2} + 144x 2+14Area is {4x}^{2} + 144x

Area(A)=Length(L)×Breadth(B)A=(2x+3)×(2x+5)A={4x}^{2} + 144x 2+14Area is {4x}^{2} + 144x 2+14