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Complete answer changed again:

Candice's land (in m2) is equal to the total area of Albert's land and Betty's land (in m2).

1) $c^2=a^2+b^2$ pythagoras' theorem.

On March 14th, the frequency of the radiation waves is exponentially higher.

2) Volume of a cylinder $V=(πr^2)h$

The price of a litre of water and cement squared is equal to ice, brick and two watery cement(s).

3) $(a+b)^2=a^2+b^2+2ab$

A number of power of a smaller number is derived from a power of number.

4) if $y=kx^n$ then $dy/dx=nkx^{n-1}$

Signs over a reason is always temporary.

5) $tan θ = sin θ/cos θ$

Complete answer changed again:

Candice's land (in $m^2$) is equal to the total area of Albert's land and Betty's land (in $m^2$).

1) $c^2=a^2+b^2$ Pythagoras' theorem.

On March 14th, the frequency of the radiation waves is exponentially higher.

2) Volume of a cylinder $V=(πr^2)h$

The price of a litre of water and cement squared is equal to ice, brick and two watery cement(s).

3) $(a+b)^2=a^2+b^2+2ab$

A number of power of a smaller number is derived from a power of number.

4) if $y=kx^n$ then $dy/dx=nkx^{n-1}$

Signs over a reason is always temporary.

5) $\tan θ = \sin θ/\cos θ$

Complete answer changed again:

Candice's land (in m2) is equal to the total area of Albert's land and Betty's land (in m2).

1) $c^2=a^2+b^2$ pythagoras' theorem.

On March 14th, the frequency of the radiation waves is exponentially higher.

2) Volume of a cylinder $V=(πr^2)h$

The price of a litre of water and cement squared is equal to ice, brick and two watery cement(s).

3) $(a+b)^2=a^2+b^2+2ab$

A number of power of a smaller number is derived from a power of number.

4) if $y=kx^n$ then $dy/dx=nkx^n-1$

Signs over a reason is always temporary.

5) $tan(theta)=sin(theta)/cos(theta)$

Complete answer changed again:

Candice's land (in m2) is equal to the total area of Albert's land and Betty's land (in m2).

1) $c^2=a^2+b^2$ pythagoras' theorem.

On March 14th, the frequency of the radiation waves is exponentially higher.

2) Volume of a cylinder $V=(πr^2)h$

The price of a litre of water and cement squared is equal to ice, brick and two watery cement(s).

3) $(a+b)^2=a^2+b^2+2ab$

A number of power of a smaller number is derived from a power of number.

4) if $y=kx^n$ then $dy/dx=nkx^{n-1}$

Signs over a reason is always temporary.

5) $tan θ = sin θ/cos θ$

Complete answer changed again:

Candice's land (in m2) is equal to the total area of Albert's land and Betty's land (in m2).

1) c^2=a^2+b^2 pythagoras' theorem.

On March 14th, the frequency of the radiation waves is exponentially higher.

Volume of a cylinder V=(πr^2)h

The price of a litre of water and cement squared is equal to ice, brick and two watery cement(s).

3) (a+b)^2=a^2+b^2+2ab

A number of power of a smaller number is derived from a power of number.

4) if y=kx^n then dy/dx=nkx^n-1

Signs over a reason is always temporary.

5) sin/cos=tan

Complete answer changed again:

Candice's land (in m2) is equal to the total area of Albert's land and Betty's land (in m2).

1) $c^2=a^2+b^2$ pythagoras' theorem.

On March 14th, the frequency of the radiation waves is exponentially higher.

2) Volume of a cylinder $V=(πr^2)h$

The price of a litre of water and cement squared is equal to ice, brick and two watery cement(s).

3) $(a+b)^2=a^2+b^2+2ab$

A number of power of a smaller number is derived from a power of number.

4) if $y=kx^n$ then $dy/dx=nkx^n-1$

Signs over a reason is always temporary.

5) $tan(theta)=sin(theta)/cos(theta)$