if sec^2 theta (1 + sin theta) (1 – sin theta) =a. cos thetab. 1/cos thetac. 1d. 1/sin theta About the author Eloise
Answer: (sec^2 theta) (1 – sin^2 theta) (sec^2 theta) (cos^2 theta) (sec^2 theta) (1/sec^2 theta) = 1 Reply
Answer: answer is 1 [tex] { \sec(theta) }^{2} (1 + \sin(theta))(1 – \sin(theta)) = \frac{1}{ { \cos(theta) }^{2} } \times (1 – { \sin(theta) }^{2}) \\ \frac{1}{ { \cos(theta) }^{2} } \times { \cos(theta) }^{2} = 1[/tex] Step-by-step explanation: HOPEFULLY YOU LIKE THE ANSWER Reply
Answer:
(sec^2 theta) (1 – sin^2 theta)
(sec^2 theta) (cos^2 theta)
(sec^2 theta) (1/sec^2 theta)
= 1
Answer:
answer is 1
[tex] { \sec(theta) }^{2} (1 + \sin(theta))(1 – \sin(theta)) = \frac{1}{ { \cos(theta) }^{2} } \times (1 – { \sin(theta) }^{2}) \\ \frac{1}{ { \cos(theta) }^{2} } \times { \cos(theta) }^{2} = 1[/tex]
Step-by-step explanation:
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