1) One-sided limits If lim, o f(x) = A and lim, o f(x) = B, find a. lim, o f(x³ - x) f(x³ - x) b. lim, o c. lim, o f (x² - ¹)

Q: 8) lim 2X - メーラ メ1x (-3

A: Here we have;  A=limx→32x2-x-15x|x-3|

Q: lim f(x) f(c) a) lim f(x) 1 DNE x--3 b) lim f(x) DNE 1 x-1 c) lim f(x) -1 -1 d) lim f(x) e) lim f(x)…

A: Graph of the function is given.

Q: xe 1. lim, »o X→0 1-e*

A:

Q: (*+2x* -1) ? 5. What is f(-2) if lim, 5-3x 12 В. 6. C.- 15 D. -- А.

A: Given that: limx→-2x3+2x2-15-3x

Q: Find the limit 3x lim0 tan(5x)

A:

Q: find: a) Lim x4-1 x2 b). Lim 10x-3 SinX

A: We have to find the following limit      alimx→1x4-1x2-1       blimx→010x-3sinxx

Q: 11) Evaluate lim (1+ 2x)csc(x).

A:

Q: If f is a function then lim f(z,3) = f(2, 5). (29)H2,5) True False

A:

Q: _6. lim x-2 \x-1 A. -2 В. 2 С. О D. DNE

A: Here, we need to find the given limit. So,          limx→ 2xx-1Plug in the value x=2=22-1=2

Q: Find the one-sided limit (if it exists).

A: Given:limx→2-x2x2+4=limx→2- x2limx→2- x2+4=2222+4=48=12

Q: WHAT IS   2 + 2 = ?

A: We have to find the value of 2+2. We know that if we add two same things then it get twice of that…

Q: Find the limits

A: To evaluate the limit: lim1x2-4 (a). When x→2+. Evaluating the limit. limx→2+1x2-4=12+2-4=10+=∞…

Q: 5) Find lim x-0 sing+tanr

A:

Q: Given the function f(x) = Which f the following is/are true? (x- 1)(x + 1) 1. lim f(x) = +00 2-1+ 2.…

A:

Q: lim F(x),

A:

Q: lim (1+ tan 3x)*

A:

Q: 8. Find the following limits: 4-de* a) lim X+0 xex b) Jim (-)

A:

Q: 1. lim x²-1 al 2. Tく-X b) lim X-Sin 2x +3 c) lim Vey?-x

A: Given- limx→1x2-1x10-1

Q: 2. Consider f(x)=x² – 4x + 2 a) lim f(x) x-2 b) lim f(x) x-4 c) lim f(x) We X-1

A:

Q: 4) lim x cscx

A: SOLUTION

Q: I(n) = ;n² - 글까-10 5-2t h(t) = t- 1 %3D S(h(0.5)) =

A:

Q: Find lim 1-CoS 3X Xう。 tan x -1 lim メー X - X->

A: Solution is given below..

Q: lim x3 -1 is x-1- x -1 А. — 3 B. no limit C. 3 D. undefined Е. О

A: topic - limits

Q: 1 lim 2 -1 x* -1,

A:

Q: (-x X- if x < 0 15) lim X-0 X if x 20

A: Given: limx→0-x     if x&lt;0x        if x⩾0 To Find: The value of the given limit

Q: 2r3+r2-3 Evaluate lim x 73+r+2

A:

Q: If lim f(x) = L, then f(a) = L. X+ a A) True B) False

A: We have to check