hat is the $8$ bit signed magnitude representation for each of the following decimalvalues:a$.35$b$.-414.$ Convert the value $-112$ decimal to $8$ bit $2$s compliment binary representation$\mathrm{.}5.$ Convert the value $109$ decimal to $8$ bit $2$s compliment binary representation$\mathrm{.}6.$ Convert the $8$ bit $2$s compliment binary representation $11001010$ to base $10\mathrm{.}7.$ Convert the $8$ bit $2$s compliment binary representation $01101110$ to base $10\mathrm{.}8.$ Complete the following arithmetic operations in $8$ bit $2$s compliment $($you must showyour work to receive full marks$)$:a$.10110110+01000010$b$.00011001011011009.$ Complete the following arithmetic operations in $4$ bit $2$s compliment. Determine ifeach arithmetic operation results in overflow or not $($you must show your work toreceive full marks$)$:a$.0101+0010$b$.00101001$c$.0110+110010.$ Give an example of an $8$ bit $2$s compliment subtraction or addition that results inoverflow. Work out the subtraction or addition in $8$ bit $2$s compliment and thenconvert each value to decimal to prove that overflow occurred. Provide a briefexplanation of your example including why overflow occurred$\mathrm{.}11.$ How many different representations can we produce with six bits?$12.$ Convert the following real numbers to binary values $($keep $8$ binary places total $3$ to theleft of the radix point and $5$ to the right of the radix point$).$a$.1\mathrm{.}50$b$.3\mathrm{.}25$c$.2\mathrm{.}1013.$ Convert the following binary representations to base $10$:a$.010110\mathrm{.}11011$b$.010011\mathrm{.}100101$