Simplifying Trigonometric Expression

Re: Simplifying Trigonometric Expression

On the first one, I get the same answer you did.

On the second, you could write tanx sinx.

On the third, I think you mean sec^2(x) not cosecant.

On the fourth, again I get the same result you did.

The one about the fourth powers, for which you didn't show an attempt ... it's a difference of two squares, isn't it? And one of the factors will be another difference of squares, right? Does that help?

What are the choices available?

Re: Simplifying Trigonometric Expression

trig identities can be expressed and molded into different forms...You can get correct answers but it may not still match your form.Give the forms available...and then we will try to shape the trig functions that way...

Re: Simplifying Trigonometric Expression

Quote:

Originally Posted by

**zhandele** On the first one, I get the same answer you did.

On the second, you could write tanx sinx.

On the third, I think you mean sec^2(x) not cosecant.

On the fourth, again I get the same result you did.

The one about the fourth powers, for which you didn't show an attempt ... it's a difference of two squares, isn't it? And one of the factors will be another difference of squares, right? Does that help?

What are the choices available?

Quote:

Originally Posted by

**earthboy** trig identities can be expressed and molded into different forms...You can get correct answers but it may not still match your form.Give the forms available...and then we will try to shape the trig functions that way...

I was able to figure them out by trial-and-error.

The second is as Zhandele stated.

On last one is $\displaystyle sin^2(x) + tan^2(x)$

Again I din't figure it out I did it by trial-and-error and plugin in values for x.

I thank you both for the help.