Math, asked by ajits4516, 8 months ago

9. Subtract-220 from the difference of 53 and 396.
10. Subtract the sum of-412 and 211 from the sum of 163 and -116.​

Answers

Answered by mayajakhar79
3

 \huge\bold{\purple{\fbox {\pink{\mathbb{ANSWERS}}}}}

\bold{\longmapsto{\purple{\LARGE{\underline{Answer 9}}}}}

\bold{\rightarrow}Difference of 53 and 396 = 365–56 = 343

\bold{\rightarrow}According to the question now we have to subtract -220 from 343 = 343–(–220) = 563

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\bold{\longmapsto{\purple{\LARGE{\underline{Answer 10}}}}}

\bold{\rightarrowSum of –412 and 211 = –412+211 = –201

\bold{\rightarrow}Sum of 163 and -116 = 163 +(–116) = 47

\bold{\rightarrow}According to the question now we have to subtract –201 from 47= 47–(–201) = 248

------------------------------------------------------------------------------------------------------------------------------------

 \bold{\purple{\fbox {\red{Please\:Thank\:it}}}}

 \bold{\purple{\fbox {\green{Hope\:it\:helps\:you}}}}

 \bold{\purple{\fbox {\orange{Plz\:mark\:as\:brainliest}}}}

Answered by Anonymous
0

$\huge\bold{\purple{\fbox {\pink{\mathbb{ANSWERS}}}}}$$

$$\bold{\longmapsto{\purple{\LARGE{\underline{Answer 9}}}}}$$

$$\bold{\rightarrow}$$ Difference of 53 and 396 = 365–56 = 343

$$\bold{\rightarrow}$$ According to the question now we have to subtract -220 from 343 = 343–(–220) = 563

------------------------------------------------------------------------------------------------------------------------------------

$$\bold{\longmapsto{\purple{\LARGE{\underline{Answer 10}}}}}$$

$$\bold{\rightarrow$$ Sum of –412 and 211 = –412+211 = –201

$$\bold{\rightarrow}$$ Sum of 163 and -116 = 163 +(–116) = 47

$$\bold{\rightarrow}$$ According to the question now we have to subtract –201 from 47= 47–(–201) = 248

------------------------------------------------------------------------------------------------------------------------------------

$$\bold{\purple{\fbox {\red{Please\:Thank\:it}}}}$$

$$\bold{\purple{\fbox {\green{Hope\:it\:helps\:you}}}}$$

$$\bold{\purple{\fbox {\orange{Plz\:mark\:as\:brainliest}}}}$$

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