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e.
() ()
cxFdxxf +=
∫
f.
()
+∞∞−= ;x
g.
() () () () ()
AaFbFbxFdxxfSxxf
k
a
a
b
xb
ax
k
x
k
=−===
∫
∑
−
=
→
lim
0
h.
c
na
xa
n
2
3
lglglg ==
i.
0;, ≠= ggP
g
p
M
Check your answer
a. Two seventh times – brace open – fifteen, plus seven times – bracket
open – one half plus three times – parenthesis open – x minus two
parenthesis, bracket, brace closed – equals five and two thirds, plus three
quarters x
b. The limit of f of x as x tends to x sub one is capital l
c. f prime (or: α as h) of x is limit of f of x plus delta x minus f of x over
delta x as delta tends to zero
d. S dot equals ds by dt
e. The integral of small f of x dx equals capital F of x plus capital O if
capital F prime is equal to small f of x
f. Capital X equals the open interval minus infinity; plus infinity
g. The limit for delta x tending to zero, of the sum of small f of x sub k
delta x taken from x sub k equal to a to x sub k equal to b minus delta x
equals the integral from a to b of small f of xdx equals capital F of x
between limits a and b equals capital F of minus capital F of a equals
capital A
h. The logarithm of a to the power of three n equals the logarithm of the
square root of x minus logarithm of the nth power of the fraction a
squared over c
i. Set of all fractions p/g where p and g are elements of the set of integers
and g cannot be zero
30
e. ∫ f (x )dx = F (x ) + c
f. x = (− ∞;+∞ )
b− x a
g. lim ∑ f ( x k )Sx = ∫ f (x )dx = F ( x ) b = F k (b ) − F (a ) = A
a
x → 0 xk = a b
a 2n
h. lg a 3n
= lg x = lg
c
p
i. M = P, g ; g ≠ 0
g
Check your answer
a. Two seventh times – brace open – fifteen, plus seven times – bracket
open – one half plus three times – parenthesis open – x minus two
parenthesis, bracket, brace closed – equals five and two thirds, plus three
quarters x
b. The limit of f of x as x tends to x sub one is capital l
c. f prime (or: α as h) of x is limit of f of x plus delta x minus f of x over
delta x as delta tends to zero
d. S dot equals ds by dt
e. The integral of small f of x dx equals capital F of x plus capital O if
capital F prime is equal to small f of x
f. Capital X equals the open interval minus infinity; plus infinity
g. The limit for delta x tending to zero, of the sum of small f of x sub k
delta x taken from x sub k equal to a to x sub k equal to b minus delta x
equals the integral from a to b of small f of xdx equals capital F of x
between limits a and b equals capital F of minus capital F of a equals
capital A
h. The logarithm of a to the power of three n equals the logarithm of the
square root of x minus logarithm of the nth power of the fraction a
squared over c
i. Set of all fractions p/g where p and g are elements of the set of integers
and g cannot be zero
30
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