Math 150

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2(5^x)+7=31

ln12/ln5

Expand the following Log(sub 5) (4x(cube rooty)

log(sub 5)4+ log (sub 5)x

Find the midpoint of the line joining (-5,2) and (1,1)

(-2,1.5)

Find all intercepts for y=2x^2+x-10. Foil and set equal to zero, find y-intercept as well.

(-5/2,0) and (2,0) and (0,-10)

Solve the following in equalities in interval notation. 5x^2+3x Greater than equal to 2

(-infinity to -1] U[2/5, infinity)

State the domain of square root(x^2-4)

(-infinity to -2]U [2, infinity)

Let f(x)=x^2-4x. Find f(0) find f(-3) find f(w^5) find (3z) find f(x+h)-f(x)/h

(0)=0 (-3)=21 (w^5)= w^10-4w^5 (3z)= 9z^2-12z f(x+h)-f(x)/h= h+2x-4

Find the graph of the function. Label x-intercepts. Use a sign charge. (x-4)(x+6)(x-4)(x-3)

(Infinity, -6) =Upwards. (-6,3) downwards (3, infinity) upwards.

Write the following complex numbers in standard form. 2+4i/1-3i

-1+i

Convert from degrees to Radians -150 degrees

-5pi/6

Write the following complex numbers in standard form. (2+4i)-(1-3i)

1+7i

to convert from radians to degrees 2pi/3

120 degrees

Write the following complex numbers in standard form. (2+4i)*(1-3i)

14-2i

f(x)=4x+1 and g(x)=x^2-2x+1 g(f(x)

16x^2

f(g(x) if f(x)=4x+1 and g(x)=x^2-2x+1

4x^2-8x+5

Find the circumfrence of a circle with radius 3 ft.

6pi feet

expand the following ln(x^7*w^4)/(z^3)

7lnx+4lnw-3lnz

Find the area of a circle with radius 3 feet.

9pift^2

Determine the following values: A. Cos (-3pi/2) B. Sin (3pi/2) C. Tan(-pi/4) D. Sec (5pi/3) E. Tan (5pi/3) F. Cos 3pi/4 G. Sin (5pi/6)

A. 0 B. -1 C. -1 D. 2 E. - Square root 3 F. -(Square root 2)/2 G. 1/2

Sletch the following -x^2-6x-2.

Center point is -3,7 both sides face downwards.

Consider Theta=4pi over nine radians. Find the Complement, and the supplement

Complement= pi/18 Supplement= 5pi/9

Suppose in a right triange sin(t)=2/5 Find cos(t) cot(t)

Cos(t)= (Square root 21)/5 Cot(t)=Square root twenty one over 2

Graph y=e^x graph ln(x)

e^x (0,1) ln(x) (1,0) and (e,1)

e^2x+2e^x=8

e^x=-4, x=ln2

Find f(x)=5x-3. Find the inverse

x+3/5

Solve for X log(subscript 4) (1/160=x

x=-2

Solve for X Log(base 2)X=-4

x=1/16

Solve for X. Log(sub 8)X=-4/3

x=1/16

ln(x)+ln(x+2)=ln(8)

x=2

Solve for x. Log (sub. 3) 3^6=x

x=6

Solve for X. Log(sub2)x=3

x=8

Solve for X. ln(e^4)=2x-5

x=9/2

ln(x)=4

x=e^4

An equation fo the line joining these two points. (-2,1) and (2,9)

y=2x+5

The length of the arc intercepted by this angle if the radius is 3ft and the angle is 2pi/3s

2pi ft

The area of the sector of the circle that is 3ft radius and 2pi/3 radians

3pi ft^2

Find an equation of the line parallel to 3y-9x+6=0

3x+14

Write the following as a single Natural Logarithm, 5ln(X)+2/5ln(y)-4ln(z)+log(base 5)(1).

Ln(x^5*y^*(2/5)/z^4)

Consider the points (-2,1) and (2,9). Find the slope of the line joining these two points.

M=2

Trig. Identities: sec(x)-cos(x)=sin(x)*tan(x)

Proof: sec(x)-cos(x) 1/cos(x)-cos(x) 1-cos(x)^2/cos sin^2(x)/cos(x) sin(x)*sin(x)/cos(x) sinx*tanx

Trig identities (1+sin(X)).cis + cos/(1+sinx)=2sec(x)

Prove: (1+sin(X)).cis + cos/(1+sinx) 1+2sin+sinx^2+cos^2x/(cosx(1+sinx) 1+2sin(x)+1/(Cos(x))*(1+sinx) 2/cos(x) 2 sec

Consider the distance between (-5,2) and (1,1)

Square root 37

Graph with x-intercepts and use a sign chart. x^2-9/x^2+5x-6

Watch out for asymptotes.

State the domain of (2x+1)/x^2+6x-7

X cannot equal -7 or 1.

State the domain of the given function. Square root (2x+5)

X is less than equal to -5/2

ln(x^2+2x)=ln(8)

X=-4,2

Solve the following in equalities in interval notation. 4x+1/x-2 less than equal to 3.

[-7,2)


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