Math, asked by amitrawat20320011, 1 month ago

please solve thies question​

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Answers

Answered by ITzRithik
2

Answer:

c) 23/3

d) 29/9

e) 23/7

f) 10

Step-by-step explanation:

Hope this helps you mate

Answered by Anonymous
5

Correct Question-:

  • Solve the following-:

  • A ) \underline{\sf{\: 3 \dfrac{1}{3}+4\dfrac{1}{3}}}\\\\
  • B ) \underline{\sf{ 2 \dfrac{1}{9}+1\dfrac{1}{9}}}\\\\
  • C) \underline{\sf{ 1 \dfrac{1}{7}+2\dfrac{1}{7}}}\\\\
  • D ) \underline{\sf{ 5 \dfrac{2}{3}+4\dfrac{1}{3}}}\\\\

AnswEr-:

  • \underline{\boxed{\sf{ Answer\:of\;a\:= \dfrac{23}{3}}}}\\\\
  • \underline{\boxed{\sf{ Answer\:of\:b\:= \dfrac{28}{9}}}}\\\\
  • \underline{\boxed{\sf{ Answer\:of\:c= \dfrac{23}{7}}}}\\\\
  • \underline{\boxed{\sf{ Answer\:of\:d\:= \dfrac{10}{1}\:or\:10}}}\\\\

Explanation-:

\dag{\underline{\sf{\:Solution \:of\:(a) \:\:.}}}

  • \underline{\sf{Solve\:this\:-: 3 \dfrac{1}{3}+4\dfrac{1}{3}}}\\\\

  • \dag{\sf{\:  Now \:.}}

  • \longrightarrow{\sf{ 3 \dfrac{1}{3}+4\dfrac{1}{3}}}\\\\

  • \star{\sf{\: 3 \dfrac{1}{3} =\: \dfrac{10}{3}\: and \: 4\dfrac{1}{3}\:=\:\dfrac{13}{3} \:.}}

  • \longrightarrow{\sf{  \dfrac{10}{3}+\dfrac{13}{3}}}\\\\

  • \longrightarrow{\sf{  \dfrac{10+13}{3}}}\\\\

  • \longrightarrow{\sf{  \dfrac{23}{3}}}\\\\

\dag{\sf{\:  Therefore-:\:.}}

  • \underline{\boxed{\sf{ Answer\:of\;a\:= \dfrac{23}{3}}}}\\\\

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\dag{\underline{\sf{\:Solution \:of\:(b) \:\:.}}}

  • \underline{\sf{Solve\:this\:-: 2 \dfrac{1}{9}+1\dfrac{1}{9}}}\\\\

\dag{\sf{\:  Now \:.}}

  • \longrightarrow{\sf{ 2 \dfrac{1}{9}+1\dfrac{1}{9}}}\\\\

  • \star{\sf{\: 2 \dfrac{1}{9} =\: \dfrac{19}{9}\: and \: 1\dfrac{1}{9}\:=\:\dfrac{10}{9} \:.}}

  • \longrightarrow{\sf{  \dfrac{19}{9}+\dfrac{10}{9}}}\\\\

  • \longrightarrow{\sf{  \dfrac{19+9}{9}}}\\\\

  • \longrightarrow{\sf{  \dfrac{28}{9}}}\\\\

  • \dag{\sf{\:  Therefore-:\:.}}

\underline{\boxed{\sf{ Answer\:of\:b\:= \dfrac{28}{9}}}}\\\\

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\dag{\underline{\sf{\:Solution \:of\:(c) \:\:.}}}

  • \underline{\sf{Solve\:this\:-: 1 \dfrac{1}{7}+2\dfrac{1}{7}}}\\\\

\dag{\sf{\:  Now \:.}}

  • \longrightarrow{\sf{ 1 \dfrac{1}{7}+2\dfrac{1}{7}}}\\\\

  • \star{\sf{\: 1 \dfrac{1}{7} =\: \dfrac{8}{7}\: and \: 2\dfrac{1}{7}\:=\:\dfrac{15}{7} \:.}}

  • \longrightarrow{\sf{  \dfrac{8}{7}+\dfrac{15}{7}}}\\\\

  • \longrightarrow{\sf{  \dfrac{8+15}{7}}}\\\\

  • \longrightarrow{\sf{  \dfrac{23}{7}}}\\\\

\dag{\sf{\:  Therefore-:\:.}}

  • \underline{\boxed{\sf{ Answer\:of\:c= \dfrac{23}{7}}}}\\\\

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\dag{\underline{\sf{\:Solution \:of\:(d) \:\:.}}}

  • \underline{\sf{Solve\:this\:-: 5 \dfrac{2}{3}+4\dfrac{1}{3}}}\\\\

\dag{\sf{\:  Now \:.}}

  • \longrightarrow{\sf{ 5 \dfrac{2}{3}+4\dfrac{1}{3}}}\\\\

  • \star{\sf{\: 5 \dfrac{2}{3} =\: \dfrac{17}{3}\: and \: 4\dfrac{1}{3}\:=\:\dfrac{13}{3} \:.}}

  • \longrightarrow{\sf{  \dfrac{17}{3}+\dfrac{13}{3}}}\\\\

  • \longrightarrow{\sf{  \dfrac{17+13}{3}}}\\\\

  • \longrightarrow{\sf{  \dfrac{\cancel{30}}{\cancel{3}}}}\\\\

  • \longrightarrow{\sf{  \dfrac{\cancel{10}}{\cancel{1}} \:or\:10 .}}\\\\

\dag{\sf{\:  Therefore-:\:.}}

  • \underline{\boxed{\sf{ Answer\:of\:(d)\:= \dfrac{10}{1}\:or\:10}}}\\\\

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\dag{\sf{\:  Hence -:\:.}}

  1. \underline{\boxed{\sf{ Answer\:of\;a\:= \dfrac{23}{3}}}}\\\\
  2. \underline{\boxed{\sf{ Answer\:of\:b\:= \dfrac{28}{9}}}}\\\\
  3. \underline{\boxed{\sf{ Answer\:of\:c= \dfrac{23}{7}}}}\\\\
  4. \underline{\boxed{\sf{ Answer\:of\:d\:= \dfrac{10}{1}\:or\:10}}}\\\\

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