Properties of Limits, Solving Basic Limits - Differential Calculus

[@angelroylongakit3001]

Use the same method as the item number 8 , then you will arrive at
=Lim (x-> -3)
(2x+22-16)/(x+3)[(sqrt 2x+22)+4]
= Lim (x-> -3)
(2x+6)/(x+3)[(sqrt 2x+22)+4]
= Lim (x-> -3)
2(x+3) / (x+3)[(sqrt 2x+22)+4)
Cancel (x+3)
=Lim (x-> -3)
2/(sqrt2x+22)+4
Substitute now the value of x= -3, you will arrive at
= 2/(sqrt 16) + 4
= 2/ (4+4)
= 2/8
= 1/4

[@rrennii]

How po nagkaroon ng -16?

[@bryannavarro6329]

​@@rrennii -4*+4

[@sawadrollyc.2712]

ang galing magexplain si sir
Right after every new concept there's an example Ideal Boss

[@jeraldcajes7575]

1/4, apply L' Hospital's Rule (Indeterminate Type 0/0)

[@maemae1741]

pwede patingin po ng solution mo?

[@honeyvalladolid9769]

Hello engr. I was not able to answer the last number because I was confused if I will factor out the denominator or not. Hehe

[@demymorts7640]

Pasuggest po sana engr. Linear differential equation with constant coefficients

[@abatandchill]

Already uploaded

[@edbravo8016]

1/4 Ans.🙂

[@ENGINEERFACTOR]

1/4 po ang sagot Engr. ing calcu ko lang 😊

[@igarkarlgabrielc.2252]

1/4

[@nikolettgull1397]

how did it become 1/4?

[@cariagajadekarenc.6159]

1/4...?

[@jeromellacuna6501]

1/4 po

[@andreation3133]

My final answer: 1/4

[@urielandrelim630]

1/4

[@hanskhristianeong565]

1/4

[@pabloadrianhumphreyr.]

1/4