NCEA 1.4 Exam Questions With Correct
Answers
Surface |Area |of |hemisphere |- |CORRECT |ANSWER✔✔-3πr²
Surface |Area |of |cylinder |- |CORRECT |ANSWER✔✔-2πrh+2πr²
Surface |area |of |cone |- |CORRECT |ANSWER✔✔-πrl+πr²
Surface |area |of |sphere |- |CORRECT |ANSWER✔✔-4πr²
Surface |area |of |cuboid |- |CORRECT |ANSWER✔✔-2(bh+bl+hl)
Surface |area |of |cube |- |CORRECT |ANSWER✔✔-6s²
Area |of |a |heart |- |CORRECT |ANSWER✔✔-(Pi |x |r |^ |2) |+ |lw
Area |of |a |sector |- |CORRECT |ANSWER✔✔-x°/360 |times |(∏r²), |where |x |is |the |degrees |in |the |
angle
Or |1/2 |x |r^2 |x |pi
Quadratic |graph |formula |: |
Vector |form |
, X |intercept |form |- |CORRECT |ANSWER✔✔-Vector |: |y |= |a(x+v)^2 |+ |h |
X |intercept |: |y |= |a(x+p)(x+q)
Formulas |to |(exponential |graphs) |
Reflection |
Shift |
Upside |down |- |CORRECT |ANSWER✔✔-Reflection |y |= |n^-(x+p) |+ |q |
Shift |: |y |= |n |(x+p) |+ |q |
- |where |p |= |x |axis |
- |q |= |y |axis |
Upside |down |: |y |= |-(n^(x+p) |+q)
What |is |an |invariant |point |and |what |do |you |do |about |it? |- |CORRECT |ANSWER✔✔-It |is |a |
similar |point |between |the |original |and |new |equation |/ |curve |
You |set |their |individual |equations |equal.
Volume |of |a |cube |- |CORRECT |ANSWER✔✔-V=s³
Volume |of |a |cuboid |- |CORRECT |ANSWER✔✔-length |x |width |x |height
Volume |of |a |cone |- |CORRECT |ANSWER✔✔-1/3πr²h
Volume |of |a |cylinder |- |CORRECT |ANSWER✔✔-V |= |πr²h
Answers
Surface |Area |of |hemisphere |- |CORRECT |ANSWER✔✔-3πr²
Surface |Area |of |cylinder |- |CORRECT |ANSWER✔✔-2πrh+2πr²
Surface |area |of |cone |- |CORRECT |ANSWER✔✔-πrl+πr²
Surface |area |of |sphere |- |CORRECT |ANSWER✔✔-4πr²
Surface |area |of |cuboid |- |CORRECT |ANSWER✔✔-2(bh+bl+hl)
Surface |area |of |cube |- |CORRECT |ANSWER✔✔-6s²
Area |of |a |heart |- |CORRECT |ANSWER✔✔-(Pi |x |r |^ |2) |+ |lw
Area |of |a |sector |- |CORRECT |ANSWER✔✔-x°/360 |times |(∏r²), |where |x |is |the |degrees |in |the |
angle
Or |1/2 |x |r^2 |x |pi
Quadratic |graph |formula |: |
Vector |form |
, X |intercept |form |- |CORRECT |ANSWER✔✔-Vector |: |y |= |a(x+v)^2 |+ |h |
X |intercept |: |y |= |a(x+p)(x+q)
Formulas |to |(exponential |graphs) |
Reflection |
Shift |
Upside |down |- |CORRECT |ANSWER✔✔-Reflection |y |= |n^-(x+p) |+ |q |
Shift |: |y |= |n |(x+p) |+ |q |
- |where |p |= |x |axis |
- |q |= |y |axis |
Upside |down |: |y |= |-(n^(x+p) |+q)
What |is |an |invariant |point |and |what |do |you |do |about |it? |- |CORRECT |ANSWER✔✔-It |is |a |
similar |point |between |the |original |and |new |equation |/ |curve |
You |set |their |individual |equations |equal.
Volume |of |a |cube |- |CORRECT |ANSWER✔✔-V=s³
Volume |of |a |cuboid |- |CORRECT |ANSWER✔✔-length |x |width |x |height
Volume |of |a |cone |- |CORRECT |ANSWER✔✔-1/3πr²h
Volume |of |a |cylinder |- |CORRECT |ANSWER✔✔-V |= |πr²h