Puzzle solved - Check Pg 1, 4 & 6 - Page 4

Originally posted by: bollyqueen0

This is just really easy and I definitely know the answer. I just want others to give the answer first. I don't want to ruin their attempt at solving this.

Yeh toh aapka badappan hai ji 🙏

Originally posted by: hasini009

3

I solved it in 9 seconds. Where’s my gift?

Super 👍🏼👏

Here's your medal

Originally posted by: bollyqueen0

No, have you read them/are they good? I'm currently obsessed with Tana French books

Okay people, last one

This one is pretty easy

You won't even be tempted to look it up :)

EDIT: Solution given on this Pg

Originally posted by: BettyA1

Okay people, last one

This one is pretty easy

You won't even be tempted to look it up :)

^^^

What does that mean 😆

Originally posted by: BettyA1

Okay people, last one

This one is pretty easy

You won't even be tempted to look it up :)

.

Originally posted by: SoniRita

Oh you copy pasted the answer

Originally posted by: BettyA1

Oh you copy pasted the answer

added a stick in that 3 to make it look like 9. Oh well.

Originally posted by: SoniRita

If 1 + 1 mirror x 1 mirror= 17, the value of a mirror is: 17 – 1 / 2, or 4

If 1 perfume x 1 make-up case x 1 make-up case = 36, the value of a make-up case is : 3 and of a perfume is 4, so this operation can be translated as 4 x 3 x 3 = 36

If 1 perfume x 1 make-up kit x 3 lipsticks = 72. 4 x 3 (3 x 2), so the value of a lipstick is 2.

Answer is 3. 4 – 3 + 2 = 3

there are other possibilities, I think as the first line has nothing to do with the rest...

perfume = x make-up case = y lipstick = z

1) determine x as =1, then y = 6 and z = 4 (3x4=12) then last line = 1-6+4=5-6 =-1

2) determine x as = 2, then it's not possible equally when x = 3

3) determine x as = 4, then it's Soni's solution

4) determine x as = 9, then y = 2, but z would be 4:3 which doesn't give a natural number

5) determine x as = 36, then y = 1, but z would be 2:3 which doesn't give a natural number

There are two possible solutions among natural numbers, and only one among positive natural numbers 😊