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Hunter primary students excel in regional mathematics competition

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A Hunter student has taken out top honours in this year’s Newcastle Permanent Primary School Mathematics Competition, scoring a perfect 100%.

Charlie Drew, who is in Year 6 at Newcastle East Public School, was the sole first place winner.

He was one of 10,000 Year 5 and 6 pupils from 250 Central Coast, Hunter, Mid-North Coast, North Coast, Northern Rivers, Central West and New England North West primary schools who sat the exam.

Henry Riddell from Newcastle Grammar and Amelia McCallum from Jewells Primary School came equal third out of all Year 5 students.

In total, 19 Hunter youngsters received awards in the 2021 competition.

Three of the top seven (first, second and third in both Year 6 and Year 5) hailed from the Hunter.

For the first time in its 41-year history, in response to COVID-19, the exam took place online.

Pupils test their numeracy and problem-solving skills without help from calculators, rulers or other mathematical instruments.

Winners receive a complimentary $250 Newcastle Permanent account, runners up collect $150 and third place $100.

District award champions secure $50.

Chief product officer James Cudmore presented Charlie, Henry and Amelia with their awards at Newcastle Permanent’s head office.

He said it was great to meet students in person to hear their aspirations for the future.

He thanked parents and teachers for their support in running the competition online this year.

“There was a lot of maths and science mentioned which is great to see because we know that’s important for the future,” Mr Cudmore said.

“Hearing those aspirations and interest in mathematics is why Newcastle Permanent runs the competition.”

CEO Bernadette Inglis congratulated all entrants for challenging themselves and embracing the importance of mathematics in daily life.

“Numeracy skills are so important well beyond school, in fact, they’re life skills,” she said.

“Numeracy plays a part in getting a job, in managing your household budget and in buying your first home, not to mention the daily problems we solve using maths.

“Seeing our Hunter-based students perform at such a high level demonstrates the huge number of talented young people we have within our younger generations.

“Despite the challenges that lockdowns, restrictions and home schooling presented families, the resilience of our young people shone through.”

She said the Newcastle Permanent Primary School Mathematics Competition had been encouraging students to be enthusiastic about maths for more than 40 years and long may the focus on maths continue.

Hunter region Year 6 District Award winners

  • Kayla Peisto: Wirreanda Public School Medowie
  • Elvis Blyth: New Lambton Public School
  • Shankhin Kesarwani: New Lambton Public School
  • Dale Li: St Catherine’s College, Singleton
  • Ben McClintock: Hunter Valley Grammar School, Ashtonfield
  • Ryan Sharma: Macquarie College, Wallsend
  • Cody Pedonese: Jewells Primary School

Hunter region Year 5 District Award winners

  • Joshua Boyn: The Junction Public School
  • Dana Kidd: Tighes Hill Public School
  • Leonardo Legovich: Maryland Public School
  • Bodie Zwart: Tighes Hill Public School
  • Ethan Peisto: Wirreanda Public School Medowie
  • Layla Ong: St Mary’s Primary School, Warners Bay
  • Olivia Martin: Floraville Public School
  • Carter Michael: McDonald Gillieston Public School
  • Pin-Ling Wei: Singleton Public School   

The Newcastle Permanent Primary School Mathematics Competition is the largest and longest running competition of its kind in Australia.

More than half a million students have participated since it started in 1981.

So, are you smarter than a primary school kid?

Check your knowledge against questions from this year’s exam. Remember, no calculators, rulers or other instruments. 

Q. One ice-cream costs $4.50. How much for 7 ice-creams?

(A) $32.50

(B) $31.50

(C) $29.05

(D) $28.00

Q. After spending 0.6 of her money, Melissa has $20 left. How much has she spent?

(A) $8

(B) $12

(C) $30 

(D) $50

Q. A triangle has one angle of 60°. We know that one of the other angles is 4 times the size of the third angle. The triangle is:

(A) obtuse angled

(B) equilateral

(C) isosceles

(D) right angled

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