Solve the simultaneous equations.
x + y = 3
2x + y = 5
x = 2
y = 1
Solve the simultaneous equations.
y = x
x + y = 6
x=3
y=3
John has x marbles. Jane has 5 marbles.
They both have y marbles.
Form an equation relating x and y.
x+5=y
Given that y = 2x, find the value of h in the table.
x | 2 | 3 | 4 |
y | 4 | 6 | h |
h=8
Find area of a circle with radius of 2 cm.
12.6 cm2
Solve the simultaneous equations
2x - y = 7
5x - y = 22
x = 5
y = 3
Solve the simultaneous equations.
y = x+1
x + y = 7
x=3
y=4
John has y marbles. Jane has x marbles.
John has twice as many marbles as Jane.
Form an equation relating x and y.
y = 2x
Given that y = 2x +3, find the value of h in the table.
x | 2 | 3 | 4 |
y | 7 | 9 | h |
h = 11
Find the circumference of a semicircle with radius of 2cm.
10.3cm
Solve the simultaneous equations
3x + y = 6
5x - y = 2
x = 1
y = 3
Solve the simultaneous equations.
y = x+1
x + 2y = 5
x=1
y=2
John has x marbles. Jane has y marbles.
John has 2 more marbles than Jane.
Form an equation relating x and y.
x = y+2 or x-y =2
Given that y = 3x - 4, find the value of h in the table.
x | 5 | 7 | 9 |
y | 11 | 17 | h |
h = 23
Find the volume of a pyramid with a height of 6 cm and base area of 10 cm2
20 cm3
Solve the simultaneous equations
3x + 2y = 8
x - y = 1
x=2
y=1
Solve the simultaneous equations.
y = x+1
2x - y = 6
x = 7
y = 8
John has 2x marbles. Jane has y marbles.
Jane has 7 marbles less than John.
Form an equation relating x and y.
2x-y=7 or 2x = 7+y
Given that y = 6 - 2x, find the value of h in the table.
x | 2 | 4 | 8 |
y | 2 | h | -10 |
h = -2
Find the volume of a hemisphere with a radius of 5 cm.
262 cm3
Solve the simultaneous equations
3x + 5y = 20
x - 3y = 2
x=5
y=1
Solve the simultaneous equations by substitution.
x + 3y = 10
3x + 2y = 9
x=1
y=3
John has x marbles. Jane has y marbles.
John has 4 less marbles than twice of what Jane has.
Form an equation relating x and y.
2y - x = 4
x+4 = 2y
x=2y-4
Given that 2y + 3x = 5, find the value of h in the table.
x | -1 | 0 | 2 |
y | 4 | 2.5 | h |
h =-0.5
Find the total surface area of a hemisphere with radius of 4 cm.
151 cm2