If the mapping f(x)=ax+b,a < 0 maps [-1,1]onto [0,2] then-Turito

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If the mapping $f left parenthesis x right parenthesis equals a x plus b comma a less than 0$ maps [-1,1] onto [0,2] then for all values of $theta$ , $A equals cos squared space theta plus sin to the power of 4 space theta$ is such that

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$f (\frac{1}{3}) \leq A \leq f (0)$
$f (1) < A \leq f (- 1)$
$f (\frac{1}{4}) \leq A \leq f (0)$
$f (0) \leq A \leq f (- 1)$

Answer:The correct answer is: $f open parentheses 1 fourth close parentheses less or equal than A less or equal than f left parenthesis 0 right parenthesis$

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If the mapping $f left parenthesis x right parenthesis equals a x plus b comma a less than 0$ maps [-1,1] onto [0,2] then for all values of $theta$ , $A equals cos squared space theta plus sin to the power of 4 space theta$ is such that

$f (\frac{1}{3}) \leq A \leq f (0)$
$f (1) < A \leq f (- 1)$
$f (\frac{1}{4}) \leq A \leq f (0)$
$f (0) \leq A \leq f (- 1)$

Answer:The correct answer is: $f open parentheses 1 fourth close parentheses less or equal than A less or equal than f left parenthesis 0 right parenthesis$

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The value of $sum from k equals 1 to 100 of sin space left parenthesis k x right parenthesis cos space left parenthesis 101 minus k right parenthesis x$ is equal to

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If the equation $cot to the power of 4 space x minus 2 cos space e c squared x plus a squared$ =0 has at least one solution, then the sum of all possible integral values of 'a' is equal to

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If $a sin space x plus b cos space left parenthesis x plus theta right parenthesis plus b cos space left parenthesis x minus theta right parenthesis equals$ d then the minimum value of $vertical line cos space theta vertical line$ is equal to (where is variable)

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$a squared plus b squared plus 2 a b cos space theta equals 1 comma c squared plus d squared plus 2 c d cos space theta equals 1$ and $a c plus b d plus left parenthesis a d plus b c right parenthesis cos space theta equals 0$ then $a squared plus c squared$ =

$a squared plus b squared plus 2 a b cos space theta equals 1 comma c squared plus d squared plus 2 c d cos space theta equals 1$ and $a c plus b d plus left parenthesis a d plus b c right parenthesis cos space theta equals 0$ then $a squared plus c squared$ =

If $4 cos squared space theta equals 3 text then end text theta equals negative midline horizontal ellipsis minus negative$

If $4 cos squared space theta equals 3 text then end text theta equals negative midline horizontal ellipsis minus negative$

In a $straight triangle A B C comma sin to the power of 4 invisible function application A plus sin to the power of 4 invisible function application B plus sin to the power of 4 invisible function application C equals$

In a $straight triangle A B C comma sin to the power of 4 invisible function application A plus sin to the power of 4 invisible function application B plus sin to the power of 4 invisible function application C equals$

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If the mapping maps [-1,1] onto [0,2] then for all values of , is such that

Answer:The correct answer is:

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If the mapping $f left parenthesis x right parenthesis equals a x plus b comma a less than 0$ maps [-1,1] onto [0,2] then for all values of $theta$ , $A equals cos squared space theta plus sin to the power of 4 space theta$ is such that

Answer:The correct answer is: $f open parentheses 1 fourth close parentheses less or equal than A less or equal than f left parenthesis 0 right parenthesis$

If $fraction numerator sec to the power of 8 space theta over denominator a end fraction plus fraction numerator tan to the power of 8 begin display style space end style theta over denominator b end fraction equals fraction numerator 1 over denominator a plus b end fraction$ then

If $fraction numerator sec to the power of 8 space theta over denominator a end fraction plus fraction numerator tan to the power of 8 begin display style space end style theta over denominator b end fraction equals fraction numerator 1 over denominator a plus b end fraction$ then

The sum of the series, $sin space theta sec space 3 theta plus sin space 3 theta sec space 3 squared theta plus sin space 3 squared theta sec space 3 cubed theta plus times times$ upto n terms, is

The sum of the series, $sin space theta sec space 3 theta plus sin space 3 theta sec space 3 squared theta plus sin space 3 squared theta sec space 3 cubed theta plus times times$ upto n terms, is

In a triangle $ABC$

In a triangle $ABC$

The value of $sum from k equals 1 to 100 of sin space left parenthesis k x right parenthesis cos space left parenthesis 101 minus k right parenthesis x$ is equal to

The value of $sum from k equals 1 to 100 of sin space left parenthesis k x right parenthesis cos space left parenthesis 101 minus k right parenthesis x$ is equal to

If the equation $cot to the power of 4 space x minus 2 cos space e c squared x plus a squared$ =0 has at least one solution, then the sum of all possible integral values of 'a' is equal to

If the equation $cot to the power of 4 space x minus 2 cos space e c squared x plus a squared$ =0 has at least one solution, then the sum of all possible integral values of 'a' is equal to

If $a sin space x plus b cos space left parenthesis x plus theta right parenthesis plus b cos space left parenthesis x minus theta right parenthesis equals$ d then the minimum value of $vertical line cos space theta vertical line$ is equal to (where is variable)

If $a sin space x plus b cos space left parenthesis x plus theta right parenthesis plus b cos space left parenthesis x minus theta right parenthesis equals$ d then the minimum value of $vertical line cos space theta vertical line$ is equal to (where is variable)

$a squared plus b squared plus 2 a b cos space theta equals 1 comma c squared plus d squared plus 2 c d cos space theta equals 1$ and $a c plus b d plus left parenthesis a d plus b c right parenthesis cos space theta equals 0$ then $a squared plus c squared$ =

$a squared plus b squared plus 2 a b cos space theta equals 1 comma c squared plus d squared plus 2 c d cos space theta equals 1$ and $a c plus b d plus left parenthesis a d plus b c right parenthesis cos space theta equals 0$ then $a squared plus c squared$ =

If $4 cos squared space theta equals 3 text then end text theta equals negative midline horizontal ellipsis minus negative$

If $4 cos squared space theta equals 3 text then end text theta equals negative midline horizontal ellipsis minus negative$

In a $straight triangle A B C comma sin to the power of 4 invisible function application A plus sin to the power of 4 invisible function application B plus sin to the power of 4 invisible function application C equals$

In a $straight triangle A B C comma sin to the power of 4 invisible function application A plus sin to the power of 4 invisible function application B plus sin to the power of 4 invisible function application C equals$