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Question

If $A equals d i g left parenthesis 2 comma negative 13 right parenthesis comma B equals d i g left parenthesis negative 13 comma 2 right parenthesis$ , then $A to the power of 2 end exponent B equals$

dig (5, 4, 11)
dig (–4, 3, 18)
dig (3, 1, 8 )
B

The correct answer is: dig (–4, 3, 18)

$A to the power of 2 end exponent B equals left parenthesis A. A right parenthesis B equals open square brackets table row 2 0 0 row 0 cell negative 1 end cell 0 row 0 0 3 end table close square brackets open square brackets table row 2 0 0 row 0 cell negative 1 end cell 0 row 0 0 3 end table close square brackets. open square brackets table row cell negative 1 end cell 0 0 row 0 3 0 row 0 0 2 end table close square brackets$
$equals open square brackets table row 4 0 0 row 0 1 0 row 0 0 9 end table close square brackets open square brackets table row cell negative 1 end cell 0 0 row 0 3 0 row 0 0 2 end table close square brackets equals open square brackets table row cell negative 4 end cell 0 0 row 0 3 0 row 0 0 18 end table close square brackets$

Related Questions to study

Which of the following relations is incorrect

Which of the following relations is incorrect

If $A equals open square brackets table row 0 1 row 0 0 end table close square brackets$ and $A B equals O$ , then B =

If $A equals open square brackets table row 0 1 row 0 0 end table close square brackets$ and $A B equals O$ , then B =

If $A equals open square brackets table row cell 1 divided by 3 end cell 2 row 0 cell 2 x minus 3 end cell end table close square brackets comma B equals open square brackets table row 3 6 row 0 cell negative 1 end cell end table close square brackets$ and $A B equals I$ , then x =

If $A equals open square brackets table row cell 1 divided by 3 end cell 2 row 0 cell 2 x minus 3 end cell end table close square brackets comma B equals open square brackets table row 3 6 row 0 cell negative 1 end cell end table close square brackets$ and $A B equals I$ , then x =

parallel

If $A equals open square brackets table row 1 0 1 row 0 1 1 row 1 0 0 end table close square brackets$ , then A is

If $A equals open square brackets table row 1 0 1 row 0 1 1 row 1 0 0 end table close square brackets$ , then A is

The values of $x comma y comma z$ in order of the system of equations $3 x plus y plus 2 z equals 3 comma$ $2 x minus 3 y minus z equals negative 3$ , $x plus 2 y plus z equals 4 comma$ are

The values of $x comma y comma z$ in order of the system of equations $3 x plus y plus 2 z equals 3 comma$ $2 x minus 3 y minus z equals negative 3$ , $x plus 2 y plus z equals 4 comma$ are

If x is a positive integer, then $capital delta equals open vertical bar table row cell x factorial end cell cell left parenthesis x plus 1 right parenthesis factorial end cell cell left parenthesis x plus 2 right parenthesis factorial end cell row cell left parenthesis x plus 1 right parenthesis factorial end cell cell left parenthesis x plus 2 right parenthesis factorial end cell cell left parenthesis x plus 3 right parenthesis factorial end cell row cell left parenthesis x plus 2 right parenthesis factorial end cell cell left parenthesis x plus 3 right parenthesis factorial end cell cell left parenthesis x plus 4 right parenthesis factorial end cell end table close vertical bar$ is equal to

If x is a positive integer, then $capital delta equals open vertical bar table row cell x factorial end cell cell left parenthesis x plus 1 right parenthesis factorial end cell cell left parenthesis x plus 2 right parenthesis factorial end cell row cell left parenthesis x plus 1 right parenthesis factorial end cell cell left parenthesis x plus 2 right parenthesis factorial end cell cell left parenthesis x plus 3 right parenthesis factorial end cell row cell left parenthesis x plus 2 right parenthesis factorial end cell cell left parenthesis x plus 3 right parenthesis factorial end cell cell left parenthesis x plus 4 right parenthesis factorial end cell end table close vertical bar$ is equal to

parallel

The system of equations $lambda x plus y plus z equals 0 comma$ $negative x plus lambda y plus z equals 0 comma$ $negative x minus y plus lambda z equals 0$ , will have a non zero solution if real values of $lambda$ are given by

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The number of solutions of the equations $x plus 4 y minus z equals 0 comma$ $3 x minus 4 y minus z equals 0 comma x minus 3 y plus z equals 0$ is

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parallel

$open vertical bar table row 0 a cell negative b end cell row cell negative a end cell 0 c row b cell negative c end cell 0 end table close vertical bar equals$

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If $open vertical bar table row cell x plus 1 end cell 3 5 row 2 cell x plus 2 end cell 5 row 2 3 cell x plus 4 end cell end table close vertical bar equals 0$ , then x =

If $open vertical bar table row cell x plus 1 end cell 3 5 row 2 cell x plus 2 end cell 5 row 2 3 cell x plus 4 end cell end table close vertical bar equals 0$ , then x =

$open vertical bar table row cell a minus b end cell cell b minus c end cell cell c minus a end cell row cell x minus y end cell cell y minus z end cell cell z minus x end cell row cell p minus q end cell cell q minus r end cell cell r minus p end cell end table close vertical bar equals$

$open vertical bar table row cell a minus b end cell cell b minus c end cell cell c minus a end cell row cell x minus y end cell cell y minus z end cell cell z minus x end cell row cell p minus q end cell cell q minus r end cell cell r minus p end cell end table close vertical bar equals$

parallel

If $x comma y comma z$ are three consecutive positive integers, then $fraction numerator 1 over denominator 2 end fraction log subscript e end subscript invisible function application x plus fraction numerator 1 over denominator 2 end fraction log subscript e end subscript invisible function application z plus fraction numerator 1 over denominator 2 x z plus 1 end fraction plus fraction numerator 1 over denominator 3 end fraction open parentheses fraction numerator 1 over denominator 2 x z plus 1 end fraction close parentheses to the power of 3 end exponent plus.... equals$

If $x comma y comma z$ are three consecutive positive integers, then $fraction numerator 1 over denominator 2 end fraction log subscript e end subscript invisible function application x plus fraction numerator 1 over denominator 2 end fraction log subscript e end subscript invisible function application z plus fraction numerator 1 over denominator 2 x z plus 1 end fraction plus fraction numerator 1 over denominator 3 end fraction open parentheses fraction numerator 1 over denominator 2 x z plus 1 end fraction close parentheses to the power of 3 end exponent plus.... equals$

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The sum of the products of the elements of any row of a determinant A with the same row is always equal to

The sum of the products of the elements of any row of a determinant A with the same row is always equal to

parallel

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