No.
no,we can divide the figure into squares,rectangles and triangles
It is: (3x+4)(2x-3) when factored
There is a beautiful proof of Euler's Therom, using the area of the sphere and spherical geometry.
A therom in math is a law that has been proven by using other theroms or postulates. They are commonly found in Geometry and above.
it is related to math because the amount of map spaces is the amount you color using the therom you want to use.
Pythagoras' theorem states that for any right angle triangle the square of its hypotenuse is equal to the sum of its squared sides as in the following formula:- a squared + b squared = c squared whereas a and b are the sides of the triangle with c being its hypotenuse
no,we can divide the figure into squares,rectangles and triangles
It is: (3x+4)(2x-3) when factored
There is a beautiful proof of Euler's Therom, using the area of the sphere and spherical geometry.
A therom in math is a law that has been proven by using other theroms or postulates. They are commonly found in Geometry and above.
it is related to math because the amount of map spaces is the amount you color using the therom you want to use.
It is: 1898/8 = 237 remainder 2
Let's find out using the Euclidean method! Divide 35 by 14 and you get 2, remainder 7. Divide 14 (the divisor in the last division problem) by 7 (the last remainder) and you get 2, remainder 0. Because the remainder is zero, the last divisor, 7, is the GCF of 14 and 35. Check. Seven is definitely a factor of both, and if we were to try larger numbers, they would not work: 14 does go into 14, but not into 35; and no number larger than 14 goes into 14.The GCF is 7.
Factor as : (x+9)(x+10) using the first terms ( x terms) multiply to x2; the last terms multiply to 90; the sum of 9x + 10 x = 19x
If you divide 3 into 565 you will have remainder 1
4.5
28.7083