1.3 Determine the general solution for: tan xsin 2x if sin x 0 and cos x <0. 1 1.4 If tan 0 = where 0 is an acute angle, determine the value of the following √3 without using a calculator and NOT solving for 0: sin(-15).cos(-15) Sin Sin-15 1.5 Given: f(x)= 2sin(x+10°) 1.5.1 Determine the value of x in the interval x = [0°; 360°] for which the graph off has a minimum value. 1 1.5.2 Write down the maximum value of f(x) x²+4x²-7x-10 2(x²+4x-7-10) B+4x-7x-10 (6) (5) (3) (2) [25
1.3 Determine the general solution for: tan xsin 2x if sin x 0 and cos x <0. 1 1.4 If tan 0 = where 0 is an acute angle, determine the value of the following √3 without using a calculator and NOT solving for 0: sin(-15).cos(-15) Sin Sin-15 1.5 Given: f(x)= 2sin(x+10°) 1.5.1 Determine the value of x in the interval x = [0°; 360°] for which the graph off has a minimum value. 1 1.5.2 Write down the maximum value of f(x) x²+4x²-7x-10 2(x²+4x-7-10) B+4x-7x-10 (6) (5) (3) (2) [25
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter6: The Trigonometric Functions
Section6.3: Trigonometric Functions Of Real Numbers
Problem 43E
Question
100%
![1.3
Determine the general solution for:
tan xsin 2x if sin x 0 and cos x <0.
1
1.4
If tan 0 =
where 0 is an acute angle, determine the value of the following
√3
without using a calculator and NOT solving for 0:
sin(-15).cos(-15)
Sin Sin-15
1.5 Given: f(x)= 2sin(x+10°)
1.5.1 Determine the value of x in the interval x = [0°; 360°] for which
the graph off has a minimum value.
1
1.5.2 Write down the maximum value of
f(x)
x²+4x²-7x-10
2(x²+4x-7-10)
B+4x-7x-10
(6)
(5)
(3)
(2)
[25](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fdd5bff86-f33e-4711-9ecb-17e9edd781e5%2F274bf4e3-896c-4969-9633-f71712c00581%2Ffpj3zb_processed.jpeg&w=3840&q=75)
Transcribed Image Text:1.3
Determine the general solution for:
tan xsin 2x if sin x 0 and cos x <0.
1
1.4
If tan 0 =
where 0 is an acute angle, determine the value of the following
√3
without using a calculator and NOT solving for 0:
sin(-15).cos(-15)
Sin Sin-15
1.5 Given: f(x)= 2sin(x+10°)
1.5.1 Determine the value of x in the interval x = [0°; 360°] for which
the graph off has a minimum value.
1
1.5.2 Write down the maximum value of
f(x)
x²+4x²-7x-10
2(x²+4x-7-10)
B+4x-7x-10
(6)
(5)
(3)
(2)
[25
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