Pythagoras Flashcards
In a right-angled triangle the two shorter sides measure 7cm and 5cm.
What is the calculation needed to calculate the length of the hypotenuse?
√ (72 + 52)
In a right-angled triangle the two shorter sides measure 3cm and 10cm.
What is the calculation needed to calculate the length of the hypotenuse?
√ (32 + 102)
In a right-angled triangle the two shorter sides measure 4cm and 6cm.
What is the calculation needed to calculate the length of the hypotenuse?
√ (42 + 62)
In a right-angled triangle the hypotenuse measures 10cm and the base measures 7cm.
What is the calculation needed to calculate the height?
√ (102 - 72)
In a right-angled triangle the base measures 6cm and the hypotenuse measures 9cm.
What is the calculation needed to calculate the height?
√ (92 - 62)
In a right-angled triangle the height measures 8 cm and the hypotenuse measures 10cm.
What is the calculation needed to calculate the base?
√ (102 - 82)
In a right-angled triangle ABC, AC is the hypotenuse, BC is the base and AB is the height.
When BC = 8cm and AB = 10cm, what is the calculation to work out the length of AC?
√ (82 + 102)
In a right-angled triangle ABC, AC is the hypotenuse, BC is the base and AB is the height.
When BC = 43cm and AB = 21cm, what is the calculation to work out the length of AC?
√ (432 + 212)
In a right-angled triangle ABC, AC is the hypotenuse, BC is the base and AB is the height.
When BC = 35cm and AB = 45cm, what is the calculation to work out the length of AC?
√ (352 + 452)
In a right-angled triangle ABC, AC is the hypotenuse, BC is the base and AB is the height.
When AC = 35cm and AB = 23cm, what is the calculation to work out the length of BC?
√ (352 - 232)
In a right-angled triangle ABC, AC is the hypotenuse, BC is the base and AB is the height.
When AB = 35cm and AC = 45cm, what is the calculation to work out the length of BC?
√ (452 - 352)
In a right-angled triangle ABC, AC is the hypotenuse, BC is the base and AB is the height.
When BC = 22cm and AC = 57cm, what is the calculation to work out the length of AB?
√ (572 - 222)