English, asked by maribala0810, 2 months ago

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class:9.subject :English​

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Answered by pkdasparmar
0

Answer:

Given : In a two-digit number, the sum of the digits is 5 more than the units digit. The difference between the original number and the sum of digits is 10 more than the number formed by reversing the digits. Then find the difference between the digits.

_______________________________

\begin{gathered} \frak{Let \: us \: assume} \rightarrow \begin{cases} \frak{The \: units \: digits \: be \: \green{a}} \\ \\ \frak{The \: tens \: digit \: be \: \green{b}}\end{cases}\end{gathered}

Letusassume→

Theunitsdigitsbea

Thetensdigitbeb

Hence, we get

\begin{gathered} \implies \frak{ a + b = 5 + b} \\ \\ \implies \frak{ \pink{a = 5}}\end{gathered}

⟹a+b=5+b

⟹a=5

After which the original number is

\dashrightarrow \frak{ \frak{Original \: Number : \underline{10a + b}}}⇢OriginalNumber:

10a+b

Reversing the digit we will get the new number

\dashrightarrow \frak{New \: Number = \underline{10b + a}}⇢NewNumber=

10b+a

Now, according to the question putting all the required values to get the equation

\begin{gathered} \rightharpoondown \frak{10a + b - (a + b) = 10 + 10b + a} \\ \\ \rightharpoonup \frak{10a + b - a - b = 10 + 10b + a} \\ \\ \rightharpoondown \frak{9a + \cancel b - \cancel b = 10 + 10b + a} \\ \\ \rightharpoonup \frak{9a - a = 10 + 10b} \\ \\ \rightharpoondown \frak{8(5) - 10 = 10b} \\ \\ \rightharpoonup \frak{40 - 10 = 10b} \\ \\ \rightharpoondown \frak{10b = 30} \\ \\ \star \quad \underline{ \boxed{ \frak{ \purple{b = 3}}}} \end{gathered}

⇁10a+b−(a+b)=10+10b+a

⇀10a+b−a−b=10+10b+a

⇁9a+

b

b

=10+10b+a

⇀9a−a=10+10b

⇁8(5)−10=10b

⇀40−10=10b

⇁10b=30

b=3

\dag \: \: \underline{ \frak{As \: we \: know \: that} }:†

Asweknowthat

:

\begin{gathered} \frak{ \blue{a = 5 } \: and\: \pink{b = 3}} \\ \\ \therefore \sf Difference \: between \: the \: numbers = \frak{5 - 3 =\red{2}}\end{gathered}

a=5andb=3

∴Differencebetweenthenumbers=5−3=2

Answered by 9794846096
1

Answer:

1. The visitor actually hide the iron cross

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