C.G.Paye Online Math Tutor

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23/06/2025

A stick that's 81cm long is cut in to pieces , if the first piece is 7cm shorter than the second piece
Find the length of each pices

17/06/2025

Solve for x
If x^(⅓)=3

16/06/2025

m³+m=30.
Solve for m

11/06/2025

Divide half by half and take away half from the result
🤯🤯😳😳😣😣

06/06/2025

99% will get this wrong !!

(523 base7) - (146 base7)

05/06/2025

Factorized completely:

75x² -27y²

21/05/2025

Big shout-out to my newest top fans! Grace Freeman, Angel B. Cooper, Àñàphàsè Dè Zôr, Au To, Sharadindu Bikash Bhattacharjee, Robertlyn Roberts, Darius Darius

19/05/2025

Remove -5 from the sum of -5 and 5

12/05/2025

Evaluate Cos75°× Sin15° using product-to-sum formula.

30/04/2025

Similar word problem on 2-digit number.
Requested by Kent Darunday
Watch out for solution 🙏

Q: find a number of two digits which exceeds four times the sum of it's digits by three and which is increase by eighteen when its digits are interchanged

Kent DarundaySolution to the question posted earlier Q: The sum of the digits of two-digit number is 12.If the new numbe...
28/04/2025

Kent Darunday
Solution to the question posted earlier

Q: The sum of the digits of two-digit number is 12.
If the new number form by reversing the digits is greater than the original number by 54.
Find the 2-digit number

Solution:
Let the two digit number be 10x+y

Digits: x,y

Sum of digits: x+y=12 or x=12-y

New number form by reversing the digits is greater than the original number by 54: 10y+x+54

Original number: 10x+y

Now: 10y+x=10x+y+54
Collect like terms: 10y-y+x-10x=54

Simplify: 9y-9x=54
Divide by 9: y-x=6

Recall the x=12-y
y-x=6
Replace x as 12-y: y-(12-y)=6
Simplify: y-12+y=6
Collect like terms: y+y=6+12
2y=18
Divide by 2: y=18/2
y=9
Note: x=12-y
Replace y as 9: x=12-9
X=3
X=3, y=9
Original number=10x+y
=10(3)+9
=30+9
=39√√

If u need similar Question in this form let me know in the comments section 🤗🤗

27/04/2025

Word problem:
Source: WAEC 2024; paper 2
Give a try
I will drop solution later 🙏 🙏

Q: The sum of the digits of two-digit number is 12.
If the new number form by reversing the digits is greater than the original number by 54.
Find the 2-digit number

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