The binomial expression (x+y)^2 can be expanded using the formula x^2 + 2xy + y^2.
D. A and B. Sex-linked traits are carried on the sex chromosomes, with traits on the Y chromosome affecting males only. Males are more likely to express recessive sex-linked traits due to having only one copy of the X chromosome.
A child with X and Y chromosomes typically identifies as male. This combination of chromosomes determines male biological development, including physical traits such as testes and the production of testosterone.
One example of a binomial is (x + 2).
The human cell is most likely from a female individual. Barr bodies are inactivated X chromosomes in females, and the absence of a Y chromosome indicates that the individual does not have male sex chromosomes.
Explanation: The difference of squares identity can be written: a 2 β b 2 = ( a β b ) ( a b ) The difference of cubes identity can be written: a 3 β b 3 = ( a β b ) ( a 2 a b b 2 ) The sum of cubes identity can be written: a 3 b 3 = ( a b ) ( a 2 β a b b 2 ) So: x 6 β y 6 = ( x 3 ) 2 β ( y 3 ) 2 = ( x 3 β y 3 ) ( x 3 y 3 ) = ( x β y ) ( x 2 x y y 2 ) ( x y ) ( x 2 β x y y 2 ) If we allow Complex coefficients, then this reduces into linear factors: = ( x β y ) ( x β Ο y ) ( x β Ο 2 y ) ( x y ) ( x Ο y ) ( x Ο 2 y ) where Ο = β 1 2 β 3 2 i = cos ( 2 Ο 3 ) sin ( 2 Ο 3 ) i is the primitive Complex cube root of 1 .
Let y= ab+(- a)(b) +(-a)(-b) factor out -a y= ab+(-a){b+(-b)} y=ab+(-a)(0) y =ab -------------------(1) now factor out b y= b{a+(-a)}+(-a)(-b) y= b(0) +(-a)(-b) y= (-a)(-b)-----------------(2) equate (1) and (2) (-a)(-b)=ab minus x minus = positive
y=x+2 This equation is in the form of y=mx+b. Where m=the slope and b=y intercept. In this particular equation m=1 so the slope is 1 b=2 so the y intercept will be 2
The standard form eqaution for a line is y = mx + b where m = slope and b is y intercept ( value of y when x = 0) if x = 4 and y = -2 and m = 2 then y = mx + b (eq 1) -2 = 2 (4) + b -2 = 8 + b -10 = b substitute into eq (1): y = 2x-10
finding the equation of a line of (-1,2) and (1,2): formula: y=mx+b m = slope b = y intercept first find m: m=(y2-y1)/(x2-x1) so, m=(2-2)/ (1- -1) m=0 since you now know m you can plug that in to the formula: y=0x+b to get b: plug in the coordinates (either (-1,2) or (1,2)), it comes out the same (-1,2). y=mx+b or 2=0 × -1+b, ==>solving for b: b=2-(0)(-1). b=2 (1,2). y=mx+b or 2=0 × 1+b, ==>solving for b: b=2-(0)(1). b=2 you now know that m=0 and b=2, now plug that back in the equation to get: y=mx+b y=0x+2 y+2 It's confusing, but it works!
To do this, use the formula y = mx + b where b is the y-intercept and m is the slope.Since the slope is 2: y = 2x + bTo find b, substitute 4 for x and -2 for y: -2 = 2(4) + b, b = -2 - 2(4) = -10The equation of the line is y = 2x - 10
So, is that to say that 2x-y-2 = 0? Taking into consideration that y = mx + b ... 2x-2 = y y = 2x -2 In y = mx + b, the "b" is the y intercept the "m" is the slope To find the x intercept, make y = 0 and solve. 0 = 2x -2 2 = 2x x = 1
(2,4) and (-4,8) y=mx+b 4=m(2)+b 4=2m+b b=y2-y1 /x2-x1 b = (8-4)/(-4-2) b=4/-2 b=-2 4=2m+-2 6=2m 3=m So your y=mx+b equation would be: y=3x+-2
y+2x+2=4 y=-2x-2+4 y=-2x+2 To find the y-intercept, let x=0 y=2 The y-intercept is 2. Or, since you've written the equation of the line in the slope-intercept form, y = mx + b, where m is the slope, and b is the y-intercept, as y = -2x + 2, you can say that b = 2, so that y-intercept is 2.
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y=3x-2 has gradient or slope of 3 and y intercept of -2 y=3x+2 has the same slope or gradient but y intercept of 2 in general, y=mx+b has a slope of m and a y intercept of b
So, is that to say that 2x-y-2 = 0? Taking into consideration that y = mx + b ... 2x-2 = y y = 2x -2 In y = mx + b, the "b" is the y intercept the "m" is the slope To find the x intercept, make y = 0 and solve. 0 = 2x -2 2 = 2x x = 1