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Maths-

General

Easy

Question

In the figure, if $stack A B with bar on top vertical line vertical line stack C D with bar on top$ , then EFD is

60°
30°
45°
90°

The correct answer is: 30°

Related Questions to study

AB is parallel to CD. If $∣ B equals 105 to the power of ring operator end exponent$ and $stack L with _ below equals 110 to the power of ring operator end exponent$ then

AB is parallel to CD. If $∣ B equals 105 to the power of ring operator end exponent$ and $stack L with _ below equals 110 to the power of ring operator end exponent$ then

In the figure, if $Error converting from MathML to accessible text.$

In the figure, if $Error converting from MathML to accessible text.$

If $sin cubed space x sin space 3 x equals sum from m equals 0 to 6 of c subscript m cos to the power of w space x$ where $c subscript 0 comma c subscript 1 comma horizontal ellipsis comma c subscript 6$ are constants, then

If $sin cubed space x sin space 3 x equals sum from m equals 0 to 6 of c subscript m cos to the power of w space x$ where $c subscript 0 comma c subscript 1 comma horizontal ellipsis comma c subscript 6$ are constants, then

parallel

If $fraction numerator sin to the power of 4 space theta over denominator a end fraction plus fraction numerator cos to the power of 4 begin display style space end style theta over denominator b end fraction equals fraction numerator 1 over denominator a plus b end fraction text then end text fraction numerator sin to the power of 8 begin display style text end text end style theta over denominator a cubed end fraction plus fraction numerator cos to the power of 8 begin display style space end style theta over denominator b cubed end fraction equals$

If $fraction numerator sin to the power of 4 space theta over denominator a end fraction plus fraction numerator cos to the power of 4 begin display style space end style theta over denominator b end fraction equals fraction numerator 1 over denominator a plus b end fraction text then end text fraction numerator sin to the power of 8 begin display style text end text end style theta over denominator a cubed end fraction plus fraction numerator cos to the power of 8 begin display style space end style theta over denominator b cubed end fraction equals$

$0 less or equal than a less or equal than 3 comma 0 less or equal than b less or equal than 3$ and the equation $x squared plus 4 plus 3 cos space left parenthesis a x plus b right parenthesis equals 2 x$ has at least one solution then the value of (a+b)

$0 less or equal than a less or equal than 3 comma 0 less or equal than b less or equal than 3$ and the equation $x squared plus 4 plus 3 cos space left parenthesis a x plus b right parenthesis equals 2 x$ has at least one solution then the value of (a+b)

If $x equals sec space theta plus tan space theta comma y equals cosec space theta minus cot space theta text then end text y equals$

If $x equals sec space theta plus tan space theta comma y equals cosec space theta minus cot space theta text then end text y equals$

parallel

For all values of $theta$ ,the values of $3 minus cos space theta plus cos space open parentheses theta plus pi over 3 close parentheses$ lie in the interval

For all values of $theta$ ,the values of $3 minus cos space theta plus cos space open parentheses theta plus pi over 3 close parentheses$ lie in the interval

$left parenthesis sin space x minus cos space x right parenthesis squared plus cos squared space open parentheses pi over 4 minus x close parentheses element of$

$left parenthesis sin space x minus cos space x right parenthesis squared plus cos squared space open parentheses pi over 4 minus x close parentheses element of$

$5 cos space theta plus 3 cos space open parentheses theta minus pi over 3 close parentheses plus 8 element of$

$5 cos space theta plus 3 cos space open parentheses theta minus pi over 3 close parentheses plus 8 element of$

parallel

$cos space open parentheses x plus pi over 6 close parentheses cos space open parentheses x minus pi over 6 close parentheses element of$

$cos space open parentheses x plus pi over 6 close parentheses cos space open parentheses x minus pi over 6 close parentheses element of$

does not exist Extreme Values; $cos space invisible function application x plus sin to the power of 4 space x element of$

does not exist Extreme Values; $cos space invisible function application x plus sin to the power of 4 space x element of$

$left parenthesis sin space x plus cos space x right parenthesis squared plus cos squared space open parentheses pi over 4 plus x close parentheses element of$

$left parenthesis sin space x plus cos space x right parenthesis squared plus cos squared space open parentheses pi over 4 plus x close parentheses element of$

parallel

The minimum and maximum values of $cos space x plus 3 square root of 2 sin space open parentheses x plus pi over 4 close parentheses plus 6$ are

The minimum and maximum values of $cos space x plus 3 square root of 2 sin space open parentheses x plus pi over 4 close parentheses plus 6$ are

The minimum and maximum values of $sin space open parentheses x plus pi over 4 close parentheses sin space open parentheses x minus pi over 4 close parentheses$ are

The minimum and maximum values of $sin space open parentheses x plus pi over 4 close parentheses sin space open parentheses x minus pi over 4 close parentheses$ are

$sin squared space x plus cos to the power of 4 space x element of$

$sin squared space x plus cos to the power of 4 space x element of$

parallel

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