Find an angle theta coterminal to 751^(@), where 0^(@) <= theta < 360^(@). Answer:

Subtract 360° from 751°: To find an angle coterminal to 751° that lies between 0° and 360°, we need to subtract or add multiples of 360° until the angle falls within the desired range.Subtract 360° from 391°: Since 751° is greater than 360°, we will subtract 360° from it until we get an angle that is less than 360°. Calculation: 751° - 360° = 391°Subtract 360° from 31°: 391° is still greater than 360°, so we subtract 360° once more. Calculation: 391° - 360° = 31°Final Coterminal Angle: 31° is between 0° and 360°, so it is the coterminal angle we are looking for.

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Find an angle
theta coterminal to
751^(@), where
0^(@) <= theta < 360^(@).
Answer:

Find an angle $\theta$ coterminal to $751^{\circ}$ , where 0^{\circ} \leq \theta<360^{\circ} . $\newline$ Answer:

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Math Problems

Algebra 2

Find trigonometric ratios using reference angles

Full solution

Q. Find an angle

\theta

coterminal to

751^{\circ}

, where

0^{\circ} \leq \theta<360^{\circ}

\newline

Answer:

Subtract $360°$ from $751°$ : To find an angle coterminal to $751°$ that lies between $0°$ and $360°$ , we need to subtract or add multiples of $360°$ until the angle falls within the desired range.
Subtract $360$ ° from $391$ °: Since $751°$ is greater than $360°$ , we will subtract $360°$ from it until we get an angle that is less than $360°$ . $\newline$ Calculation: $751° - 360° = 391°$
Subtract $360$ ° from $31$ °: $391°$ is still greater than $360°$ , so we subtract $360°$ once more. $\newline$ Calculation: $391° - 360° = 31°$
Final Coterminal Angle: $31^\circ$ is between $0^\circ$ and $360^\circ$ , so it is the coterminal angle we are looking for.