Whats The common denominator fractions for 1/2 and 1/4

Answers

Answer 1
Answer: 4, you can change 1/2 to 2/4
Answer 2
Answer: 4 because 2 can be 4 and 4 is just 4 itself

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I need help with 18 and 19 please

Answers

18) Angle WZY = 75/2 = 37.5(Angle subtended by an arc on any point on a circe is half the angle subtended at centre)
19) r = 4 ft
Area of the whole circle = (pi)r^2= 22/7 *4*4 = 50.28
Area of the sector = 75/360*50.28= 97.77 ft^2

1) 5x-2y=4.         2) 3x-5y=13  x-2y=5
3x+y=9

Answers

\left\{\begin{array}{ccc}5x-2y=4\n3x+y=9&/\cdot2\end{array}\right\n+\left\{\begin{array}{ccc}5x-2y=4\n6x+2y=18\end{array}\right\n----------\n.\ \ \ \ \ 11x=22\ \ \ \ /:11\n.\ \ \ \ \ \ \ x=2\n\n3\cdot2+y=9\n6+y=9\ny=9-6\ny=3\n\nAnswer:x=2;\ y=3


\left\{\begin{array}{ccc}3x-5y=13\nx-2y=5\end{array}\right\n\left\{\begin{array}{ccc}3x-5y=13\nx=2y+5\end{array}\right\n\nsubstitute:\n\n3(2y+5)-5y=13\n6y+15-5y=13\ny=13-15\ny=-2\n\nx=2\cdot(-2)+5=-4+5=1\n\nAnswer:x=1;\ y=-2.

It's not b please help me

Answers

the answer is C. all you have to do is subtract the exponents 
To divide variables, it is subtraction!

So, a^3 - a^2 = a

b^2 - b = b. So in conclusion your answer is C. ab. Hope this helped!

If ab = 10 and a2 + b2 = 30, what is the value of
(a + b)^2?

Answers

Answer: (a + b)² = 50

Step-by-step explanation:

(a + b)² = (a + b)(a + b)

= a² + ab + ab + b²

So, (a + b)² = a² + b² + 2ab

Then substitute the value of ab and (a² + b²)

(a + b)² = 30 + 2(10)

= 30 + 20

Therefore, (a + b)² = 50

ab=10
a^2+b^2=30
((a+b)^2=a^2+2ab+b^2=a^2+b^2+2*10=30+20=50

F (x)= 5x-14 G (x)= 12x+8 H (x)= 62x-54 Dadas las funciones resolver las siguientes operaciones a. F (x)+ G (x) b. G (x)- (H (x)-F (x)) c. (G (x)-F (x)) (H (x)+G (x) d. (F (x)-H (x))/ (G (x)+ F(x) e. G (x) / H (x9

Answers

Answer:

a)17\cdot x -6, b)-45\cdot x +48, c)518\cdot x^(2) +1306\cdot x -1012, d)(-57\cdot x +40)/(17\cdot x -6), e)2\cdot \left((3\cdot x + 2)/(31\cdot x - 27) \right)

Step-by-step explanation:

Sean f(x) = 5\cdot x -14, g(x) = 12\cdot x + 8 y h(x) = 62\cdot x - 54. A continuación, desarrollamos las siguientes operaciones:

a)f(x) + g(x)

(5\cdot x - 14) + (12\cdot x + 8)

17\cdot x -6

b)g(x) - [h(x)-f(x)]

(12\cdot x + 8) - [(62\cdot x - 54)-(5\cdot x - 14)]

12\cdot x + 8 - (57\cdot x -40)

12\cdot x +8 -57\cdot x +40

-45\cdot x +48

c)[g(x)-f(x)]\cdot [h(x)+g(x)]

[(12\cdot x + 8)-(5\cdot x -14)]\cdot [(62\cdot x -54)+(12\cdot x +8)]

(12\cdot x +8 -5\cdot x +14) \cdot (62\cdot x -54+12\cdot x+8)

(7\cdot x +22)\cdot (74\cdot x-46)

7\cdot x \cdot (74\cdot x - 46)+22\cdot (74\cdot x -46)

(7\cdot x)\cdot (74\cdot x) - 46\cdot (7\cdot x )+22\cdot (74\cdot x)-22\cdot (46)

518\cdot x^(2)-322\cdot x +1628\cdot x -1012

518\cdot x^(2) +1306\cdot x -1012

d)(f(x)-h(x))/(g(x) + f(x) )

((5\cdot x - 14)-(62\cdot x - 54))/((12\cdot x +8)+(5\cdot x -14))

(-57\cdot x +40)/(17\cdot x -6)

e)(g(x))/(h(x))

(12\cdot x + 8)/(62\cdot x - 54)

(4\cdot (3\cdot x +2))/(2\cdot (31\cdot x -27))

2\cdot \left((3\cdot x + 2)/(31\cdot x - 27) \right)

A) 94x^2+15x-25
b)34^2+15x-25
c)27x+3
d)34x^2-15x-25

Answers

Answer:

d) 34x^2 - 15x -25

( (8x + 5) * (8x - 5) ) - 5x(6x +3 )

= 64x^2 - 25 - 30x^2 - 15x

= 34x^2 - 15x - 25