Square Root Of 145

145 square root with difference? ۔

Possible from a linear point of view.

Taylor is close to expanding the series,

f (x + h) = f (x) + h f (x) + h f (x) / 2! +. . . .

In a linear order,

f (x + h) f (x) + h f (x)

Therefore:

f (x + h) = ˆº (x + h) = ˆº (144 + 1)

h = 1.

f (x) = ˆšx.

f (x) = 1 / (2 ššx)

ˆš (x + h) ˆšx + h / (2 ˆšx)

ˆš (144 + 1) -144 + (1) / (2 -144)

ˆš (144 + 1) ˆ 04/1216.

Square Root Of 145

Square Root Of 145

145 square root with subtraction? 3

Possible with a linear approach

The Taylor series is about to expand,

f (x + h) = f (x) + h f (x) + h f (x) / 2! +. . .

In linear order,

f (x + h) f (x) + h f (x)

Result of:

f (x + h) = ˆº (x + h) = ˆº (144 + 1)

h = 1

f (x) = šx

f (x) = 1 / (2 ššx)

š (x + h) šx + h / (2 šx)

(144 + 1) 144 + (1) / (2Â 144)

(144 + 1) 04/1216

Square Root Of 145