, Use a table of values to estimate the value of the limit. If you have a graphing device, use it to confirm your result graphically. tan 3x lim x>0 tan 5x

Q: Find the limit. (If an answer does not exist, enter DNE.) sin 4x lim X 0 sin 7x

A:

Q: Evaluate the limit, using L'Hôpital's Rule if necessary. sin 7x lim X-0 tan 6x

A:

Q: Find the limit, if it exists.

A: The limit of a function limx→Xfx=Y means that value of  function f(x) can be as close to Y by making…

Q: Find the limit.

A:

Q: Find the limit : lim,-0 tan(пx)

A: We have to find the limit of given function when x approach 0.

Q: tan 2x lim (tan ) 4

A: Given: limx→π4  tan(x) tan(2x) Now we have to evaluate the give limit

Q: Find the limit, if it exists.

A:

Q: Find the limits

A: Given:

Q: Find the limit. lim sec x

A:

Q: Use a table of values to estimate the value of the limit. If you have a graphing device, use it to…

A: Recall: limx→0sinxx=1  or limx→0sin(ax)ax=1 limx→0tan(x)x=1  or  limx→0tan(ax)ax=1

Q: Construct a table to find the indicated limit.

A: Limit x tends to 2 means the value of the variable approaches towards 0 from both sides that is from…

Q: Construct a table to find the indicated limit.

A: let f(x)= limx→0 sinx2x

Q: Evaluate the limit, using L'Hôpital's Rule if necessary. sin 5x lim x-0 sin 8x Step 1

A: The given function is  f(x) = (sin5x) /(sin8x) For applying the L Hospital law we have to…

Q: Decide if you can evaluate the following function using substitution. If so, state why and find the…

A: Given,  limx→π2sin x+x2

Q: Evaluate the limit, using L’Hôpital’s Rule if necessary.

A: Given, limx→0sin 5xtan 9x

Q: Evaluate the limit, using L’Hôpital’s Rule if necessary

A:

Q: Find the limit using L'Hospital's Rule, if appropriate. If not, explain why. lim tan(px)/tan(qx)

A:

Q: Find the limit, if it exists. 2. lim X - 00 4x + sin x

A:

Q: find the limit or explain why it does not exist

A: limx→0tan(2x)tan(πx)

Q: Find the limit if it exists. (If an answer does not exist, enter DNE.) lim sin (x)

A:

Q: sin²t lim t3 t→0

A:

Q: plot the function and use the graph to estimate the value of the limit.

A: Consider the following limit:…

Q: Find the limit. (If an answer does not exist, enter DNE.) sin 2x lim X→0 sin 7x

A:

Q: Evaluate the limit: sin(13x) lim I-0 tan(7x)

A:

Q: Find the limit. (If an answer does not exist, enter DNE.) lim sin 3x x-0 sin 6x

A: we have to find the limit limx→0sin 3xsin 6x

Q: lim (sec x)cot x X-

A:

Q: tan(7t) 6. lim t→0 tsec(t)

A: "Since you have asked multiple question, we will solve the first question for you. If you want any…

Q: Use a table of values to estimate the value of the limit. If you have a graphing device, use it to…

A:

Q: Find the limit, if it exists. sin(4x) x Ilm

A: To find the following limit, if it exists.limx→∞ sin 4xx

Q: Find the limit, if it exists. (If an answer does not exist, enter DNE.) lim tan-1(x4 – x*)

A: Given:

Q: Find the limit, if it exists

A:

Q: lim tan (2x)

A:

Q: Find the limit. lim sin(x8)

A: We have to find the limit.

Q: Find the limit (if it exists). (If an answer does not exist, enter DNE.) lim as x approaches 9+…

A:

Q: Use a table of values to estimate the value of the limit. If you have a graphing device, use it to…

A: We will use property of limts

Q: Use a table of values to estimate the value of the limit. If you have a graphing device, use it to…

A: The value of the given limit is 5/2.

Q: Evaluate the limit below by plotting the graph of the function and choose the correct answer. lim…

A: Here we have to evaluate the limit by plotting the graph of the given function.

Q: Find the limit. (If an answer does not exist, enter DNE.) sin 8x lim

A:

Q: Evaluate the limit and justify each step by indicating the appropriate Limit Law(s)

A: Given :          limθ→π2θ sinθ

Q: Evaluate the limit. If needed, enter 'oo' for o and '- oo' for – o. - lim x → 47+ Sin x

A: Given: limx→4π+5sinx

Q: lim,0+ ((sinx)tan

A: Given function is limx→0+sin xtan x. To find: Limit of the given function.

Q: (b) lim log1 r+2+ (x – 2)? sin(2x2 – 3x – 2),

A: solution:-limx→2+ log13x-22sin2x2-3x-2=limx→2+ -log3x-22sin2x2-3x-2=limx→2+…

Q: Find the limits of the following: A. lim X-3 B. lim x sin-

A: A. Let L=limx→3x-21x+13 ⇒L=limx→3x-2x+33x        =limx→33x(x-2)x+3        =3(3)(3-2)3+3…

Q: Find the limit by interpreting the expression as an appropriate derivative. e2x lim- 1 i X0

A: As we already know that, dydxx=a=limh→0f(a+h)-f(a)h

Q: Construct a table to find the indicated shown limit;

A: Given: limx→∞sinx2x

Q: Identify the indeterminate form for lim (sin x)(cot a) and evaluate the limit, if x→0+ possible.

A: Here I am attaching image so that you understand each and every step.

Q: Find the limit. tan(12t) lim t-0 sin(4t)

A: