SOLUTION: 1. Rearrange the following formula to make y the subject of the equation.
a. b. c.
d=7y−4 k=−3y+5+6y
t=−8(y−1)2
2.
3t − 6 = − 2t + 6
Sol
Algebra ->
Parallelograms
-> SOLUTION: 1. Rearrange the following formula to make y the subject of the equation.
a. b. c.
d=7y−4 k=−3y+5+6y
t=−8(y−1)2
2.
3t − 6 = − 2t + 6
Sol
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Question 1125864: 1. Rearrange the following formula to make y the subject of the equation.
a. b. c.
d=7y−4 k=−3y+5+6y
t=−8(y−1)2
2.
3t − 6 = − 2t + 6
Solve for t.
Prove your solution is correct.
3. The area A of a circle is given by the equation: A= π r2
where π is a constant approximately equal to 22 and r is the radius of the circle. 7
What is the radius of a circle if it has an area of 616 cm2?
4. Find the gradient and the intercept of the following two lines:
a. y=2x+4
b. 2y–2x=4
c. Are these two lines parallel? Justify your answer.
a. Expand the following 3x(y − x2 − 2x)
a. b.
b. Factorise the following expression: 4a3b + 6ab2 Answer by MathLover1(20850) (Show Source):
2.
Solve for.
Prove your solution is correct. ....substitute
3.
The area of a circle is given by the equation: where is a constant approximately equal to and is the radius of the circle.
What is the radius of a circle if it has an area of ?
4.
Find the gradient and the intercept of the following two lines:
first arrange the line’s equation into slope-intercept form which is
If is alone on the left side, then is the slope of line, and will just be the y-intercept of that line
a. ... already in slope-intercept form
so, and y-intercept
b.
so, and y-intercept
c. Are these two lines parallel? Justify your answer.
these lines are parallel because parallel lines have slopes
as we can see one line has a slope and other line
here is the graph:
a. Expand the following
b. Factorize the following expression: