1. lim (2x + 5) 2. lim (10 - 3x) X12 --7 3. lim(-x + 5x- 2) 4. lim (x- 2x + 4x + 8) ュー-2 5. lim 8(t- 5)(- 7) 6. lim 3s(2s - 1) オ→2/3 x+ 3 7. lim X2X+6 4 8. lim -5X-7 - 7 ア+2 9. lim リー-5 5-y 10. lim y-2 y+5y + 6 1. lim 3(2x - 1) オ→-」 12. lim (x +3)984

Q: (7x/11)^2 + (x*2/ x+2 - 4/ x+2)

A:

Q: hello how did you get 1+x^2-2x in the parentheses of the second line?

A: The given function is fx=-2x2-6x-3 We have to find f1-x

Q: て x²+2X-3 lim メー X2ー16 2. lim X タ x²+x-12 |im メーーの

A:

Q: Given f(x) = 7x and g(x) = 7x^2+9a. (f of g)(4) b. (g of f)(2) c. (f of f)(1) d. ( g of g)(0)

A: To evaluate the composite functions at given points

Q: (X+1)(X) 3D x2*-X +X-1 x2-1 2メー5 メー! メt1

A: Given:

Q: 4x/(5x -- 25) -- 10/(x -- 5) = x + 4/5       x=?

A: The given equation is

Q: 3. Subtract 2x² – 9x + 6 from Sr -3x +7 %3D

A:

Q: 7x3 – 4x + 2x6 lim с. 5x3 — Зх2 x--00 7x3 - 4x + 2x6 lim d. 5x9 — Зх2 x00 7x3 - 4x + 2x lim 5x3 —…

A:

Q: (z^3-7z+8) - (5z^3+9z-1)

A: We have to subtract the two polynomial (z3 - 7z + 8) - (5z3 + 9z - 1)  = z3 - 7z + 8 - 5z3 - 9z + 1…

Q: Find the GCF and LCM for the following terms: 15x*y°, 24x*y°, 3x°. O LCM: 42x1y GCF: 6y O LCM: 6y?…

A:

Q: Simplify 3(4-x)2 x (-1) x (2x+3)2 + (4-x)2 x 2(2x+3) x (2)

A: Use algebraic identities and then simplify

Q: 7. x = 95 (7x - 4) (3x+23) (9x-6)

A: Explanation of the answer is as follows

Q: 4-y^2/y^2-4y-12  x   y^2 +8y+15/ y^2 + y -6

A:

Q: x^{2}+x+y-8=0 24x^{2}+93x+y+84=0

A: We have to solve the given equations.

Q: x^2/3 - 8x^1/3+15=0

A:

Q: 4x' +2x? - 5 8. lim4x² +1)2x+5) II

A: Solution:-

Q: 5/2 - 2x = x/2 - 5

A: Add 2x to both sides

Limits

When it comes to calculus, limits are considered to be a very important topic of discussion. The main importance of limit lies in expressing the value of a function as it gets closer to a certain value. Also, limits can help you to understand other topics, such as continuity and differentiability better. In a broader sense, every calculus notion is a limit. Other branches of calculus have also been derived from limits.