Tutors Answer Your Questions about Trigonometry-basics (FREE)
Question 410966: How to solve a problem like this: Find the exact value of each of the remaining trigonometric functions of theta...My problem is cos= -4/5 thata, in Q III.
Also, How do I solve sin =5/13, 90 degrees< theta <180 degrees.
Click here to see answer by jsmallt9(3296) |
Question 411559: Find the solution set in a +bi form: 6x^2 + 4x +1 =0
I tried and here is what I have so far then I'm lost.
Use the quadratic equation. The constants are a=6, b=4 and c=1.
x = -b +/-sqrt(b^2-4ac)]/12
Thank you so much
Click here to see answer by ewatrrr(10682)  |
Question 411559: Find the solution set in a +bi form: 6x^2 + 4x +1 =0
I tried and here is what I have so far then I'm lost.
Use the quadratic equation. The constants are a=6, b=4 and c=1.
x = -b +/-sqrt(b^2-4ac)]/12
Thank you so much
Click here to see answer by Alan3354(31515)  |
Question 411563: If the roots of quadratic equation are -7 and -5, write the equation in ax^2 + bx + c = 0 form.
Here is what I've so far: x^2 + 12x + 35 = 0...then I don't know what to do next.
Can you please help!
Thank you so much!
Click here to see answer by ewatrrr(10682)  |
Question 371430: Find the probability, expressed as a simplified fraction, that a randomly selected American, aged 25 (or over),has completed four years of high school only or is a woman? Please help me answer with correct formula
Click here to see answer by brokeside(1) |
Question 412125: Find all values of x over -2pi and under 2pi. The problem is sin x = -.7
I know that you first use inverse sine to find the first angle but I don't know how to find the other angle measures. Please help! Thank you!(:
Click here to see answer by jsmallt9(3296) |
Question 413990: A woman standing on a hill sees a flagpole that she knows is 60ft tall. The angle of depression to the bottom of the pole is 14, and the angle of elevation to the top of the pole is 18. Find her distance x from the pole.
Click here to see answer by jsmallt9(3296) |
Question 415003: Please help me with my last problem::
On cloudy days, the sun intensity I (in calories per square centimeter) is given by I = I(max) sin^2 (pi t / D) where I(max) is the largest sun intensity and D is the number of daylight hours. If D = 12, how many hours after sunrise is intensity exactly half of the maximum level? (Assume t is in between zero and D)
Thank you very much!!
Click here to see answer by stanbon(57962) |
Question 414999: Please help me with my last problem::
On cloudy days, the sun intensity I (in calories per square centimeter) is given by I = I(max) sin^2 ( t / D) where I(max) is the largest sun intensity and D is the number of daylight hours. If D = 12, how many hours after sunrise is intensity exactly half of the maximum level? (Assume t is in between zero and D)
Thank you very much!!
Click here to see answer by stanbon(57962) |
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