Question

The command used to solve a function is as follows solve(fcn1==fcn2,var) Note that you have to use two equals signs! Number 2 a. Determine the x values of the points where f(x) = x^2 + x and g(x) = -3x^2 + 4x + 2 intersect. b. Determine the x-intercepts of the f(x) = 2x^6 - x^5 - 8x^4 + x^3 + 2x^2 + 2x + 12 c. Attempt to determine when f(x) = sin(x) and g(x) = cos(x) are equal. d. You probably noticed that you did not get an answer for c. Is it because there are no solutions? Nope. In fact there are infinitely many solutions. So, we need to help CoCalc by using a different command that allows us to enter in a range of x-values for it to look at. We can use: find_root(fcn1==fcn2, xlower, xupper). Use this to answer the above question on the interval [0, 2?????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????2pi). (Hint: There are two.)

          The command used to solve a function is as follows
solve(fcn1==fcn2,var)
Note that you have to use two equals signs!
Number 2
a. Determine the x values of the points where f(x) = x^2 + x and g(x) = -3x^2 + 4x + 2 intersect.
b. Determine the x-intercepts of the f(x) = 2x^6 - x^5 - 8x^4 + x^3 + 2x^2 + 2x + 12
c. Attempt to determine when f(x) = sin(x) and g(x) = cos(x) are equal.
d. You probably noticed that you did not get an answer for c. Is it because there are no solutions? Nope. In fact there are infinitely many solutions.
So, we need to help CoCalc by using a different command that allows us to enter in a range of x-values for it to look at. We can use:
find_root(fcn1==fcn2, xlower, xupper).
Use this to answer the above question on the interval [0, 2?????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????2pi). (Hint: There are two.)

The command used to solve a function is as follows
solve(fcn1==fcn2,var)
Note that you have to use two equals signs!
Number 2
a. Determine the x values of the points where f(x) = x^2 + x and g(x) = -3x^2 + 4x + 2 intersect.
b. Determine the x-intercepts of the f(x) = 2x^6 - x^5 - 8x^4 + x^3 + 2x^2 + 2x + 12
c. Attempt to determine when f(x) = sin(x) and g(x) = cos(x) are equal.
d. You probably noticed that you did not get an answer for c. Is it because there are no solutions? Nope. In fact there are infinitely many solutions.
So, we need to help CoCalc by using a different command that allows us to enter in a range of x-values for it to look at. We can use:
findroot(fcn1==fcn2, xlower, xupper).
Use this to answer the above question on the interval [0, 2?????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????????2pi). (Hint: There are two.)

Added by Walter R.

Question

Please give Ace some feedback